<?xml version="1.0" encoding="UTF-8"?><rss version="2.0"
	xmlns:content="http://purl.org/rss/1.0/modules/content/"
	xmlns:wfw="http://wellformedweb.org/CommentAPI/"
	xmlns:dc="http://purl.org/dc/elements/1.1/"
	xmlns:atom="http://www.w3.org/2005/Atom"
	xmlns:sy="http://purl.org/rss/1.0/modules/syndication/"
	xmlns:slash="http://purl.org/rss/1.0/modules/slash/"
	>

<channel>
	<title>TiBi &#187; Bookkeeping</title>
	<atom:link href="https://tibi.co.id/index.php/category/bookkeeping/feed/" rel="self" type="application/rss+xml" />
	<link>https://tibi.co.id</link>
	<description>Futsal, Academy &#38; Refleksi</description>
	<lastBuildDate>Fri, 17 Oct 2025 14:42:46 +0000</lastBuildDate>
	<language>en-US</language>
	<sy:updatePeriod>hourly</sy:updatePeriod>
	<sy:updateFrequency>1</sy:updateFrequency>
	<generator>http://wordpress.org/?v=4.2.8</generator>
	<item>
		<title>About Form 8822, Change of Address Internal Revenue Service</title>
		<link>https://tibi.co.id/index.php/2023/08/21/about-form-8822-change-of-address-internal-revenue/</link>
		<comments>https://tibi.co.id/index.php/2023/08/21/about-form-8822-change-of-address-internal-revenue/#comments</comments>
		<pubDate>Mon, 21 Aug 2023 14:32:32 +0000</pubDate>
		<dc:creator><![CDATA[Futsal TiBi]]></dc:creator>
				<category><![CDATA[Bookkeeping]]></category>

		<guid isPermaLink="false">http://tibi.co.id/?p=7578</guid>
		<description><![CDATA[Instead, information specific to agricultural employers and employers in the U.S. territories will be included in Pub. Employers may apply for a&#160;30-day extension of time to file Arizona Form A1-R. Employers must show good cause when requesting an extension. Mail the extension request before January 31 of the next year.... <a href="https://tibi.co.id/index.php/2023/08/21/about-form-8822-change-of-address-internal-revenue/">Read more &#187;</a>]]></description>
				<content:encoded><![CDATA[<p><img class='wp-post-image' style='display: block;margin-left:auto;margin-right:auto;' src="https://www.bookstime.com/wp-content/uploads/2021/08/c3ee7a26ac.jpg" width="257px" alt="where to file form 941"/></p>
<p>Instead, information specific to agricultural employers and employers in the U.S. territories will be included in Pub. Employers may apply for a&nbsp;30-day extension of time to file Arizona Form A1-R. Employers must show good cause when requesting an extension. Mail the extension request before January 31 of the next year. For details on requesting an extension, see WTP 11-1, Procedure for Requesting Extension of the Filing Deadline for Annual Withholding Returns.</p>
<div style='text-align:center'><iframe width='564' height='317' src='https://www.youtube.com/embed/2U4F4VL8DAQ' frameborder='0' alt='where to file form 941' allowfullscreen></iframe></div>
<p>Free File Fillable forms, a part of this effort, is available to any income level and provides free electronic forms that people fill out and file themselves also at no cost. The IRS has a variety of free services available to help people. The IRS&#8217;s&nbsp;Volunteer Income Tax Assistance and Tax Counseling for the Elderly&nbsp;programs also offer free basic tax return preparation to qualified individuals. People can also get help from trusted tax professionals, commercially available tax software as well as IRS Free File, which provides free electronic filing of tax returns. These steps took place as the IRS worked for months to prepare for the 2023 tax season.</p>
<h2>What are the changes in Form 941 for the First Quarter of 2021?</h2>
<p>Enter the qualified family leave wages paid to your employees for leave taken after March 31, 2021 and before October 1, 2021. Include qualified family leave wages excluded from the definition of employment under sections 3121(b)(1)–(22). Also enter this information on Worksheet 2, Step 2, line 2g. Line 13e is the refundable portion of credit for qualified sick and family leave wages for leave taken after March 31, 2021 and before October 1, 2021 from Worksheet 2, Step 2, line 2q. On line 11b, enter the nonrefundable portion of the credit for qualified sick and family leave wages from Worksheet 1, Step 2, line 2j (if applicable) for leave  taken before April 1, 2021. Do not fill out this line if the credit does not apply to you.</p>
<p>Check the second box on line 16 and enter your tax liability for each month in the quarter. Enter your tax liabilities in the month that corresponds to the dates you paid wages to your employees, not the date payroll liabilities were accrued or deposits were made. Enter the result in the “Total liability for quarter” box. Federal law requires you, as an employer, to withhold certain taxes from your employees&#8217; pay. Each time you pay wages, you must withhold—or take out of your employees&#8217; pay—certain amounts for federal income tax, social security tax, and Medicare tax. You must also withhold Additional Medicare Tax from wages you pay to an employee in excess of $200,000 in a calendar year.</p>
<h2>What are the changes to Form 941 for 2023 Tax Year?</h2>
<p>Enter tax amounts on lines 7–9 that result from current quarter adjustments. Use a minus sign (if possible) to show an adjustment that decreases the total taxes shown on line 6 <a href="https://www.bookstime.com/articles/form-941">what is irs form 941</a> instead of parentheses. For example, enter “-10.59” instead of “(10.59).” However, if your software only allows for parentheses in entering negative amounts, you may use them.</p>
<p>This may be especially helpful to any small business that currently sends their 1099 forms on paper to the IRS. Through it they can submit automatic extensions, make corrections and reduce expenses related to paper filing. The Taxpayer Portal allows you to enter data to create Forms 1099 by either keying in the information or uploading a .csv file. For more information see Publication 5717, IRIS Portal User GuidePDF. Taxpayer may continue to use the Filing Information Returns Electronically (FIRE) system to file their information returns. If you go out of business or stop paying wages, you must file a final return.</p>
<h2>Form 941 Mailing Address</h2>
<p>If you’re filing a claim for refund or abatement of overreported federal income tax, social security tax, Medicare tax, or Additional Medicare Tax and checked the box on line 2, check the appropriate box on line 5. If you obtained written statements or consents from some employees but you couldn’t locate employees or secure the statements or consents of the remaining employees, check all applicable boxes. Provide a summary on line 43 of the amount of the corrections for both the employees who provided <a href="https://www.bookstime.com/">https://www.bookstime.com/</a> statements or consents and for those who didn’t. For tax years beginning before January 1, 2023, a qualified small business may elect to claim up to $250,000 of its credit for increasing research activities as a payroll tax credit. The Inflation Reduction Act of 2022 (the IRA) increases the election amount to $500,000 for tax years beginning after December 31, 2022. The payroll tax credit election must be made on or before the due date of the originally filed income tax  return (including extensions).</p>
]]></content:encoded>
			<wfw:commentRss>https://tibi.co.id/index.php/2023/08/21/about-form-8822-change-of-address-internal-revenue/feed/</wfw:commentRss>
		<slash:comments>0</slash:comments>
		</item>
		<item>
		<title>Trial Balance: Format, Errors, Objectives and How to Prepare?</title>
		<link>https://tibi.co.id/index.php/2023/07/19/trial-balance-format-errors-objectives-and-how-to/</link>
		<comments>https://tibi.co.id/index.php/2023/07/19/trial-balance-format-errors-objectives-and-how-to/#comments</comments>
		<pubDate>Wed, 19 Jul 2023 15:17:47 +0000</pubDate>
		<dc:creator><![CDATA[Futsal TiBi]]></dc:creator>
				<category><![CDATA[Bookkeeping]]></category>

		<guid isPermaLink="false">http://tibi.co.id/?p=7936</guid>
		<description><![CDATA[It also confirms the rules of the double entry system that all the entries have a double effect. As a learner/instructor, you need to consider those accounts whose DR and CR totals are equal. In such a scenario, the account is closed down and it is excluded in the trial... <a href="https://tibi.co.id/index.php/2023/07/19/trial-balance-format-errors-objectives-and-how-to/">Read more &#187;</a>]]></description>
				<content:encoded><![CDATA[<p><img class='wp-post-image' style='display: block;margin-left:auto;margin-right:auto;' src="data:image/jpeg;base64,/9j/4AAQSkZJRgABAQAAAQABAAD/2wCEAAUDBBAQDw8QDxAQDRAQDg8NDQ8NEA4NDRANDw0NEA8PDw0PDRANDQ0PDw0NDxUNDhERExMTDQ0WGBYSGBASExIBBQUFCAcIDwkJDxUVEhUWFRUVFRUXFxUVFRUVFRUVFRUVFRUVFRUVFRUVFRUVFRUVFRUVFRUVFRUVFRUVFRUVFf/AABEIAWgB4AMBIgACEQEDEQH/xAAdAAABBAMBAQAAAAAAAAAAAAAAAQIFBgQHCAMJ/8QAXBAAAgEDAQMFCwYKBgYHBwUAAQIDAAQREgUTIQYHMUFRCBQVImFxgZGh0fAyUpKx0uEjQlNUYqLB1OLxFxgkM3KTNUN0grPTCTRzlLK01RZEVVZ1wsQ2ZISVpP/EABsBAAMBAQEBAQAAAAAAAAAAAAABAgMEBQYH/8QAQxEAAgECAwQGBwYEBQMFAAAAAAECAxEEEiEFMVGRExRBUmHRBhUWInGB4TJTobHi8HKCksEjM0JDYjSisiQlwtLx/9oADAMBAAIRAxEAPwDjKiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACivfvU+SlFofJ8eitOilwL6OXAx6KyRZnyfHoo7yPk9vuo6GfAfRS4GNRWULE9o9vupRs89o9vup9BPgHQz4GJRWZ4PbtHt91OGzG7R6z7qaw1R9g+gqcDBorOGzG7R7fdSjZTdq+33VXVavdY+r1OBgUVIjZDdq+33UeCG7R7fdT6pW7rH1ap3WR1FSXgZu1fWfdR4HbtX1n3UdTrd1h1Wr3WRtFSQ2M3avrP2aXwK3avrP2afUq3dY+q1e6yMoqTGxW7V9Z+zSjYj9q+s/Zo6lX7rDqlXusi6KlBsN+1fWfs0vgJ+1fWfs0+oV+4x9Urd1kVRUr4BftX1n7NHgF+1fWfs0+oYjuMOp1u6yKoqW8Av2r6z9mg7AftX1n7NHq/Edxh1Ot3WRNFS42A/avrP2aTwC/avrP2aPV+I7jDqdbusiaKlhsF+1fWfs0vgB+1fWfs0er8R3GHU63dZEUVL+AH7V9Z+zQOT79q+s/Zo9X4juMOp1u6yIoqX8AP2r6z9mkOwH7V9Z+zR6vxHcYdTrd1kTRUsNgP2r6z9mjwC/avrP2aOoYjuMOp1u6yJoqV8BP2r6z9mgbCftX1n7NLqFfuMOp1u6yKoqV8BP2r6z9mk8Bv2r6z9mjqNfusOqVu6yLoqUOw37V9Z+zSeBH7V9Z91LqNfusXVKvdZGUVJnYrdq+s/ZpPA7dq+s/Zo6lW7rDqtXusjaKkfBDdq+s+6gbIbtX2+6l1Ot3WLq1XusjqKkDslu1fWfdR4JbtX1n3UuqVe6xdWqcCPorOOy27V9vuo8Ft2j2+6l1Wr3WHV6nAwaKzfBjdo9vuo8Gt2j2+6jq1TusXQVOBhUVm+DW8nt91Hg5vJ7fdS6tU4MOgnwMKis07ObtHrPupPB7do9vuo6vU4B0E+Bh0VljZ57R7fdSnZzeT2+6jq9TgHQz4GHRWZ4PPaPb7qPBzdo9vuo6vU4B0M+Bh0VmeDz2j2+6k7wPk9vuo6vU4B0M+B7LT6aKdXajqQ5Fp4FbB5G8lopIrd3hldmkkVIw4WW+uAxCwW46IbKBAJLm/k+SXdFwVBqQseRUH4LANyS0iJunKC/uR8uO2LH8Dsqy0sZtpSfLxJpK9MSVaKdhdMloawJpy1s7Z/ImA7rAM/CRUIdokvZl/vZkZsG22PY6W130mlpismCnjd71jlpsiOJYTCC0bCRVuXJHfTxsBJLFC2GitlcmKNmGZDHKSQwaKLeFRSZtCopPQrmKf8ABpop9dSR0ocop4HDjTVH1ddOAreKNYoctOpsdOArWJohRQlFLVoYq05hSZpwWtEWkKFpcUgpwFWkWhBThRmiqRSFFFJTgKtDAU6koJqximjNJmnZpoYCikFKaBiGgUUZpCCkYUUZpNgIRSCjFFQSID8dVBozQRSEIKa1OoNS0JjDSaaU0mPuqGiBoNNpxFJWbIYw0AUpFIRUWJY3FNY/HXTjStUNEWPNqZin00n4++smQxC1NY0revhSD11DIY2kzTiaQGoZIlGKHHD6q2ovIi3IyFbiPF0u03Fxu4ymkK1wutW3YQK17PrEQitoXmbKdRQ3mc5qO81UaQVtQcircgkBsEeKQ7TfK/BRld3jvgGRW0GIA3lwWSAJbwyTth7P5J27PKoX+7dQMTNNpG7RMS7pBqImfxhCWNzPogtQFEkqZ9PFmfTI1urUFq2rJyJt88FbgRnU5bgv4IhjFq1/hj+EaDVruN3Z22thNOsFy65NwwxZQaWLhPHfUxCArIFVMxu4fBmkDbqNykEZlaOVyKum7AqyehR8UUUufj31qbGEGpaRacBXGtTmRtvm6gzbRDdyvvtdtpD4uL3Esj94WbZ/smzF1b+9u/Fy0jpkY8afxr7Ljff2f+zncJe7nj3jZHK958n7LRquLzKb4xt4wxqigebu3zaxDdytvt5b6dem4vdMskneFo2f7JstNXfF7d+LlnkTIx4007a//wBwJiLb+y5iO0HiI07N2cOBtdiWpC765wDIVznUUEfLukcj3g8m84Y74WciELDmE7Slg4La2oGg2ewLIr40o3evRnxWUd60jnROoxSZMxYyI90o0WsrRCJTBZRYCrZWalY0cAayznAUKq3aSUNqJO/EpW0ka08Q3jppCbI2SADudmw5RZ7tQQ4041aoknpHOk+poyTrdQ8MjQjFhEYxGVsrLGQ0dor+PIGbePMW8bO+m66F3JHRRTckVBRXoopgp6+qvTij0ooUU+hRXsFxWWIxKorxM62IVJeIxV9FOxT41z0cfNXutmT+KfjsryamMqze+3w0PMniaku3kYwXspoWsqWyb5rer6zjFNltmHA/GaKeMqwf2ueoQxNWPaeOacKChHn+M0AV7mDx0a2j0f5/A9fC4tVdHo/3uHg0tNFOFekjvQCnYptLVoaFFLSKKWqGANKDS4oBq0MMUoFGKKaRVgoNGKUUwEoejFIKQCZoJoFJUkgTSYpaQ1IhAaFoFBqRCGikNFSIQ02nmmtUtEtDfg00ink02oZLENNNOWkNQ0QxhptPxSEVm0RYYy/fTTT8UmKzaIaPMj1U3NPI7KQ1m0Q0eRFBpzCm4rNogY3RW+m8bixyCCTk70MH/AsWMWDNvCu4YwaTcMgsrTRbR3EzaHatyXG2HUMTBP4u/YlmhjYbmJA5aRZAIXKMsMsyKO9I9FnAqOxc8mIT0sc1fsJG9m6SSBjeMxZ9IAAEczPNEMIFGmG4u4BhBosLIZLtWHs2Qh5wxIKuviuyxsgFvDGfwFuC9koDrCY11TQrItnbAzzTOuPNtF1PGCdNDElgIImTveAOXVTKUge3DrBFGQ0ez9ZbE11IMYWy750aT8BKpDAsqbm3WFo7JWaNXMhdGjUuj3kzSS20bu5CXF47LgoWRzpaFlJ0/o41ZyVh07pN2+XjylvuYzupZospZRMLW23lxLLI1V5zci3I4qN5GjDCwDKISiPFxKskbAx2EZ02cTq0xae5bEou1XBH9nmTBjGQsEejRbmcEI0xjh72j/uoZMx2gfvmbezSIKrXLm6YweNC8ODCvjBMKXV5twpaVpUVFZZW4NNPJMZrhk1QxhU4vNdjgveRQGajFGaK7ztMQU7NNpwrlRzovPJflRDHCsTiYgxyLdMrDeSxiZ3j2fBIT/Y7GRm3s8ihnd3k8UhVDyY5bRMRvN4N5FouWgRYilsgO72XYqXYWtm3AS3B1PJrfKMBILjW2KclEaMbgqKubIi5bQkrq3kRdGhla3RR3rZDXix2erOQm/GRNeyEu29fKvmc3Ff5Y7aSdYdOY9AkRbdQBbW8OobqOIli8sj+PLNcSBWkeQE5IZjW1NPNbwpJam0aSTuPQfHXT0pmKeg+uuuJ0xPaE0qNx6vTx9lNNOh6a8DETzTbPFrSzTbJrZsQA8tS0M2KjNn+WpVIs1zAkZsRBpk8YPSKZGmKdQMwTZgdQNYW0Nm5GV6Rk47R2ecdNSk2axoJONXCo4SUlvHFuLuitKaU16XMeGYdjGmV9nRnngpcUfR055opi040hoWuhGotOzSUuKtDEJpaAaCKYxQaXNIhpwq0UgxQKWm0xgRQaU0hpMQhpDSmm1LJYGkFKRSVDEBFIaXNJSYgakxSmipYMaTTaeaQ1LVyWhppDTjSE0miWMIpSKKMVNibDNNJTqQ/HZWbRLPMimstejAUxv5VlJESQh/nXmDXq4pmKzkjNoY1NpxpGNZMhjH6K3wDjAA0acYHCDRuV1j5WpbXvdX1gPqWwV99Lvb64jRdEyfHnre8K6cBQQcqBpUKwYZlRESUkJIoLTpHcEi3UvfXhad40TjxNlY5cR2DJSVwFyCCF8UCIq0YMioiyErBJErNMqTErYxs15cl7qVESP2GgDSsBgF4ipWIRKwW3jlQo05JmVADPHLcgIig313qYQR16txwAAQRGFCI0qlZHLwqkT4eeOWQGSC3lxJfzBru6K28aqfHYK5knIAYvMgygadpHMcb43834K9lLoZCUVbZ5I5LmfNvb20b8+VKOphbQk40PAkZ4gIFGSSfwyhVn4lif7Qq3PSQdo3mP7PBVS5y3zBkYPjRnKqzgJIZGUiWTx44ZW1ujvm4vnEtzJpjWEVaZ2yOpgwHU86sssmVAU4luY5pRqSNsTbUnBkk0W0YBqXOS2YcnBJlLAljMS2orK6uoCTOXUJPfthHkRbe2G6tmJKaea4oayNaAGjNLmgCu07DFUUopKdiuZGFhaepptPArRI0R6LTkrzr0Wt0aoeBXqp/Z09teS9Xqr3hTJHX9daOahFyfYaZlFXHKOipOyt+v1Vj3EQyMcO0HqPk8hqQkbA4V83OV2ePbW48yYr3tL1jwUeuo6aBiMjj5KxbeeTPij0ZA+v7qkZZZdrOny489hHEew/XXpZbYVyfF0+eoK7nlChic56V6SPPgftPmr02LbFmGeGeikxosE064rCkuEHWKiduNg46AOk/HX7qx7KSMfOJPbjHoAJNCCW89drAayRxBweHlHGsWve9UBjjsH1CvCvtMFG1CHwR9BhlalH4CgUopBS4rsR0IUU/FMp3x01cSkKaUCkpRV2KEd6BIK8pOmm18RivSHFU604Ry2UmlpwfxPWp4Om4p6ntvBRva3T3L/M9b7VW6M8k0W4MITcGMZ3glJ1a436N2MYx0nprc/8AVCsPzm8+lb/u9KG3cdJXWXl9TzMRi8HQqOnNyuji8S0m8Fdo/wBUKw/Obz6Vv+71X+XncjxrC7WVxK8ygssdwI2WXA+Qrose7Y9TMGGcA6QdQp7bx/8Ax5fUzjtHASdry+ZydrFGquhOYXubO/rdLu6meCKXUYYolG9ZAcCRnkBVFJBKqEbUultQyK2b/VCsPzm8+lb/ALvUx23jpK/u8vqVWxuApzcG3dcDi0tSFq7T/qhWH5zefSt/3eqNzy9y4ttbSXNlPJLuY2lmiuAhZo1BZ2jkRUAZFBO7ZDqwcMDhSpbaxyV/d5fUmnjsBOSjeWvE5lLUma6j5qO5us7vZ0F3JPcpJLE0jKhh0AqzgABoS2PFHST11y0DWU9vYyKTeXXw+p24aOGxEpRhf3dH+PkOJo1U2upOSXc22c2zI71p7kSPZ98lFMO7D7ovpGYS2nI62zjroht3GT3ZeX1DFxw2FSdS+umhy5QDXS/MF3PNptGwiuppriN3eVSsRiCAJIyjGuFm4gcePTV+/qhWH5zefSt/3etI7YxrV1l5fU4auMwNObhJyunbkcVGkArtR+5CsMcLm7B6smAjPm3Az5siucef7mqk2VOqM4mhlVnt5caSwXTrR0yQskZZQdJIYMjcNRVZqbaxsVd5eX1NcNWwWInkg3fx0NcFaXFdQc+nc5Wlhs64u4prl3i3OlZTCUO8uIYjq0wq3BZCRgjiB5q5fqKm3MXB2eXl9TowdLC4qDnTva9tf34jStJo+BWy+505v4tpXptpnkjTcSS6odAfUjRgDx0ZceOc8M9FdHf1QrD85vPpW/7vThtjGTV1l5fU5sVUwWHnkqZrnEm7pBEa7c/qhWH5zefSt/3etXd0tzFW2y7SKeCWeVnuktysxiKhWhnckaIkOrMSjpxgnh0YJ7UxiV3l5fUyo18BWmoRzXbsjnPcnyUm5Pk7KyKK5vXeI8OX1PW9VUfHmYJHV6KQjzV6yjjXlivqqTcoJvtSPm6kcsml2M88ZrLk2jIQQZJCCHUgu+CJGDOCM4IdhqYHgzAE5NY9FJwXaZOKe8932lKScySEkuxJkckmVAkhJzxMiAIx6WUaTkcKb3/J+UcjTuz4z/IKKhTp+QUjRNPQVRF6FAGOaR6hwSIcEZTbVmJzvZM5LE7x85KbsnOrpaP8GT0lPF6OFeL3rkFS7lSEBBZiuI1KxjBOCI1JVB+KpIGATXkR8CkIqciIyoQ0gWlpT5KLDsYgpwptKorlRgPpy0xRT1rRFoeDTqYK9VraJrEdHWfsY+OPZ2Z6R7ajy33dle9ucEHryPrp1I5qcorgVJXi0SkETast0ZKjzj3e+s5q9ZYeHHPb1dOMZ7c+UYrCElfNnlGdaJUueTwYascesgkftxVeiusVMw7dOnGaWpordoeD0X7zwpLWYa+HE56RWBfyErqIzg5x5O3y/wA68oeUgUf3WGHQ3H2ik0xpoktsWvHJHT05APmOCMfzqKNgc4I8UkE6fF9OPvrIu+UzPxfB6ujiR2dHHsp8V6Orz4Px6aSuglZkPeDxj5CR6uFeYr32l8s+XB9dY4r7nCSTpQa4L8j3qL9xfBC07HopoFKprqRsKKdTRS1aKHAUopM0oarRR4vTadJTa/K8f/1NT+KX5s+go/5cfgjrj/o9vkbR/wAVr9VzWn+6wnYbavgGI8aDgCR/7nbVuD/o9vkbR/xWv1XNSvPF3NU1/f3F2t1HEsxjIRo3Zl0QRR8WDAHJjJ9NaZJSopR/e8+XWJpUNpVZVXZWtx193gccreP85vpH319De5W2nJNsaykldpXInUu5LOVjup40BY8TpRFXJ44ArRR7jyf89h/yX+3XSPN1yei2Vs6OB5sx20cjyzyYRfGkkmkbGSEQM7YUkkKFBLHiXhqU4yblwM9t47DYilGNF3d+D3Wfh8CE5kZiuwrRlOGWw1KeBwQjEHB4cCOuvnte7Vldi8kskjscu7u7ux7WZiWY+UmvoL3OFzHPsS0RW1AWxtpdJGpHXKOp6dLDpGocQVOCCM6Suu47l1HRfRlc+LrhYNjygSEZ8x9XRRXhKajlJ2Vi6GGq1VW0bel1fc3fsOZINoSKQyu6spDKysysCOIIIOQQeIIr6FQXry8nd5IxeR9imSR2OWZ2sCWYnrJJJJ7a0ancdz5Gb6IDrIhckDyDeDJ8mR5637y7tYrHYk8LSYjg2a9qjykAsRbGGMHAALyNpAVRxZgAKMPTlC+Ye18Zh8Q6aou7v2K3DwMLub/9B2f+zyf8SWvnatfQvuVb6OXY1qqMGKJJDKFI1JIJHyrDjpbSysMjirKegitNXvcdyam3d8mjJ0byFtenqDaZNJYdGRgHGcDOAq1OU4xy8C9m42lha9ZVXa8tNH2N8PictV9EebX/APT8H/0v/wDHatHp3Hk+eN9EB1kQuTjrwN4MnyZHnFdDbTsYtn7IeJ5PwVtYtDvZMKW0wlBwH4zsQFRckllUZJGXh6UoNuRO2sfRxKhGk7u/B/3Kp3F3+hrf/tbj/jvVA2r3Om1HkkddqFQ0juq67rxQzEgcHxwBxwq/9xf/AKGt/wDtbj/jvVP2lzBbVaR2XbUyKzsyqJLvChmJC8JwOAOOHZWmW8I6X042ONVejxVX31H3nvjmvq/Blg5lOZu/sbsT3G0muIwjq0AaZlkLKQNW8cqNBw4IGcjpAznVn/SA7V1XFnDodd1DM+8ZSI33xh8WNj8sx7oasdBdR05rZPN9zKbTt7qGaXbE0scbhpItU7iVAQTGyyzMml8YLFSQOIwcER3d/wBwneFshK7w3gdB+Pu1t5xIR16Qzwg+Ur2VM4/4TVrfiaYaqnjoSzKfZdLLbR9lluLx3YH+g73/APi/+etq+e1fTHnq5HNtCwntEcRNLusOwLKN3cRSnKggnIjI6euubv6nk/59D/kv9uoxNKU5XS7Dq2HtGhh6Mo1ZWea+58FwRV+4Y/0sf9jm/wDHDXR/PlzUXG0ZYXgv3sRHGUZUWQ6yWzqOieMcBw4g1ReY/mXk2TtOFnnSffW10oCIyadDW5ycsc51eyrf3QPNxtG9mhexvO80SJkkXf3MOpy+QcQqVOBwy3Grpwap2a+Ry43FQq41VKc0lb7TV12rc18txR/6s19/8am+hP8Avlae7pHm7uNm97JNfSXyz71wH3iqjQ7oZ0vNICSJyMjBAB6c1s3+gLb/AP8AFv8A/Zf/APLrW/P7zU7RsoIri+vFvFMwt4xvriZ0aSORyRvkAVSIMHSck6OHDhlVh7rtFr5noYGvevFOtGXgo2b+eVGl6UUlKK4j6kxZBxrzZfjrr3ce7yV5lPXX6JQj/hR+C/I+OrL35fF/meYpCvx8eanD4+OyjT9wqrGB5gU0/Hmr0YeykzWbRDR54ppr0Hx5qbj48lQ0RYaOFIDSsvpoA+6pEYuactMWnVyIwQ80NTacorRFIeK9M15g0orRM0TPRaeP2UypzkVyamvJhBAuuQqWx0AKoyxPk6AB2kDrrVNJXZpdLeZezgTGGJJPyfJgft6KxpTWZappj08QVJDA8CGDEMCOkEHgQeIxUdK1fO1GnJuO655U2nJ2GMa85p8ebpp9ZNiozxqCT1jviccQPaPZXubFSM6sdfyRj/xD14pI7GPPQRx4hTj0gdHoq0bO2XBo+THKM5J8ZZMZB0kaxjAyMgHPD0xKVjWEMxU7iwXqYZ8g4fXWK2Q2k9Ix6QeIqy8p9nrqBhj3A6T45k1cDjAYcO3r6Oqq6nDU5JJzgZ626vV01dNObSXaDg82U8btuJ68cPV99eYNNp1fb0YKEVFdisfQU45UkOpVpop1bo0FApwpq0orRFIfSULRVlHnL003Fe9OavmK/oyqtSVTpLXbf2eL+J6MMdaKVvx+hMcj+W13ZhxazyW+80mTdkDUV1ac5B6NTes1P/01bW/P7j6Q+zVINIahei9t1Z8v1GM61KbzSpRb4u3kXj+mra35/cfSH2aiOVXOHfXSbu5up5o853bud2TkEFkGFYggEFgcdWMmq6aNVJ+jHGs+X6hRq0Yu6pRT8LeRLckuWF3aEm1uJrfV8oROyq3DALJnQxGeBYEjqxVj/pq2t+f3H0h9mqMDTWpL0YstKr5fqHOvSm80qcW/G3kXv+mra35/cfSH2agOV3Le8u9Iurma4C8VWRyUB4+MI+CB8MRrxqwcZxUHTKUvRnjVfL9Qo16UHeNKKfhbyJjknyrurRi1rPLblsat07KGADAa1B0vjUcagcE5GDxqzf01bW/P7j6Q+zVBIpTSXozbdVfL9QVMTSm7ypRb8bP+xff6atrfn9x9IfZqC5W8vL27AW5upp1HEI7sYwRnDbsYTVxI1YzjhnFV4mgUP0avo6r5fqFHEUYO8aUU+Kt5Fs5M85l/bRCG3upoYlJKohAUFiS2BjrJJqS/pq2t+f3H0h9mqCaGp+zbX+6+X1FKvRk7ulG/wXkX7+mra35/cfSH2ap/KLbc1xIZbiWSeQ8C8rtI2MkhQWJwoycIMKM8AKwgKBSfozffVfL9RVPE04O8KcV8LL+xff6atrfn9x9IfZo/pq2t+f3H0h9mqCDS5p+zb+9fL9RHS0PuY8l5F1l53dpl1kN7OXQMqNqGVD6dYHi/jaFz5hWR/TXtb8/uPpD7NUKm0vZt/evl+oHWofdR5LyL/wD01bW/P7j6Q+zUPyt5wr67QR3VzLcIriRVkIIDhWUNwA4hXYf7xqsZpjj48lTL0cdv818v1AsRRg80aUb+FvIWlFMI9FNNZezS+8/D6m/rV938foMemsKeVpK+ghTyxUeCS5HjTeaTYzFNAp566DihozsMx/L76Tr+M04im+f499Q0S0eZHx5KF9Qp5HlrzNZtWM2rDT10MPqpwFNx8fHVUNEsxDQKQUoWuE5gFOFJHSgVSKQoNPQ0wGr3zYc1F9tE5toTux8qeUmOAcegSEHW3D5MYYjrAq8yWrHmS3lK1V2Z3G3IkQ2humUiW5Pik9IgRiEC+Rzl89fi9lTPNr3MdjbBXuh37KBlhLwtwewRA4cDtkLduBW39mIindxgKsYVVVQFURkeJpUcAnisg6P7s1y4jEKayo5a2IUllRoTukeZtpdV7ZpmX5VzCv8ArQP9ZGPy4Hyl/wBYBkeOMScnyNn4+MHyV9PZ4uFc7d0NzDi4LXVmBHcfKmjxiOb9LA+TL+moOodIJwRwuJy3OR5RXtaz9FMv43icxyo0bqcMrDBB+og9IYEgjiCQc1iv2ipcRpkxexE8R99YomlXqz8doP11jwXp6DxrKS8qHEtSM2C+fBzgcMdfx6aj72fOAOgfWaLy5yAOjr8+OzyVik17WysKl/iy+XmelgqX+uXyHBqchrzUU5a96LPTTHg08UwGlrRMtMdinE0ynZrRMoctZ42ce0VHVYQ2BWderKFrHzXpHtTEYJU+haV817pPdbzMHwae0Uvg49orfdp3Mu0WVWElnhgGGZZ84Izx/svTXt/Vf2l+Us/86f8Ada4fWke8jwvXO1/3GJz94OPbSrss9o9VbdtOZe8a+ewD24njt++WYySiExlo1wG3BcvmReGgDgePRmR5Wdz3tC2gknY28qxKXdYJJXl0D5TKrQIDpGWI1A4U4BPCq9Yq/wBpGfrza9m12f8AFdm80iNlHt9lA2QfnD1VYthbNaaaGFCoaaWOBC5IQPLIqLqIBIUFhkgE4zwNbOu+YG+S4htme13k0c0yESy6NEBhDhj3tqDEzppwpBw2SMDNTxuR2k0jGn6Q7Uqq8Hfs+yjSHgc/OFL4GPzh6q6DPcx7R/KWf+bP+607+rJtH8pZ/wCbP+61n6xh3kaeuNs/uMTnk7EPzh6qPAp+cPV99bi5P8y13Pc3VqjW4ktDGJi7yCM71SV3bCAs2ADnUq+mrIO5l2j+Us/82b91pvHwT1kiY7a2xJXX/jHsOefAh+d7Pvo8Bn5w9VdBzdzRtEAnXaN14WWXUfIM26rnzkCqryI5pLm7kmiR4IZ4Dplt7l5I5wAQNYVYXVo8kDWrHGV6mQsLHQabUloJ7b2wmk+3d7sfI1N4DPzh6qTwIfnD1H31f+cXkTcWEu5uFAJXUkiEtFIvDJRiqlipOGUgMDjIwykzHNpzTXm0Ed4BGkanTvLhnjRm61jKxuXK9ZxgdGc8Kp4pKObMrcTKPpBtWU+jT97hlXkaoOxT84eo++k8DH5w9X31deW/Jp7Sd7eSSKWSPAkMDO6KxGdBZ40y4BGQoIBOCchgIvZtqXdI1xmR1RScgZdgozwJxkjOAeFWq7aunoZv0l2ipZXNX3fZj5Fe8Dn5w9X30ngc/O9n310L/Vh2l+Us/wDNn/daQ9zDtL8pZ/5s/wC61z+sYd5Hb612x+4x8jnrwOfnD1ffThsc/OHq++twbc5kr+G5t7ZxFm5YpDMHdrcuqM5R5N1rR9KEgGPxgDpzpbTW+cvkPNs+cQTmNnaJZhuWZ10M8igZeNDqzG2RjGMcey44xSaUZGM9u7VgnKTtbT7MfIoR2QfnD1ffQ2xz84er76lSa2lt7mLvYe9db2x77njtodMkpxJJG7qXzbjSuEOSuo5xwPTVTxWT7TJp+kG06l8kr23+7Ht+RpbwR+kPV99B2L+kPV/FWxuc7m/n2dLHFcNEzSR7xdwzuunUV4l44yGyD0AjFVzY+z2lliiQgPLIkK6iQoZ3CKSQCQuWGSAeGeBoVfNHMnoTP0h2lGWSUteGWPkVs7FPzv1f4qTwJ+l7Mftroj+rDtH8pZ/50/7rQe5h2l+Us/8ANn/da5+vU+8jo9abY8f6Y+Rzsuwz88fR++sK/s9BAznIz0Y9HTV75UbGe2nlgkKl4naNyhJTUpwdJKqSM9ZAPkqn8pR4y+b9prphK+p17E2vi8Ri1SrSutbqyWqXgiIpqinuPJimkU2j7RjDRTiOymkVDRLQhHZ8fyrycemvQ0jCs5Iho82PwaTNeh/ka81+qs2jNow8UA0CkNeccouazNjbNkmkSKFGlkkbTGiDUzN2Ae0noABJwAazORfJia8nS3t0Mkj9A6FVR0u7dCoo4lj5AMkgHu3mQ5n4dmR5BElww/DXDDie1IgeKR56hknpOeAEzqZSKlTKa95k+5XRNE20yJn4MtpGTuVOQRvpBgykdca4j6QS4rptCkShEVVAGERAFRQOoAcFA7BWDFfE5A4AHHZny+byfAYxyQeyuSUnJ6nFKblvH3cpPT1+r1VDbWuzCVnALBMiVVyWaA416QPlOmBIoxklCgxvCal5DnhWNIOHbSJLNA6sqspDKyhlZTlWVhkMD0EEEEHsryliqochNpCGU2ZPiOHltNXUAcywA/oE7xB06DIoAWIVfJgACSQAASSeAAHSSeoDtNSM0rz1czFvfrqxu5RnTKvSM8Tn5yE9KHzjDca4r5cchbizYhwHjDFVmiIeJsE5zgkoR1q3AHIBbGa6455ec5pdVraHSh4STjhvV6CkJ/JnoMn43EL4vjNr3Z/J4tGGA4EeMpHWpIII8hB6erHbSYHMqeipCwiXI1DIzjyVsPna5ECJVnjUKpbdyhBgBmyUfHVnBRsYGd31sTVT5K7GaaTSvQo1Meodg85OcDrwahjRcdgclBd20alt06SMschXKFD0qxyOAYrx6qqXLLkLc2hO+jOkHAkXLRk9XjYGnjwwwFbk2BZGCKMMu8BZMkcRuiwJAYjK5BPyQCePRwrc/Jgxuu6dRMhXA1YLaepWBGHAHAE4OMA5IyevC42dL3d6OujipU9N6OEFNKK645xO55tplL2n9ll6QuS0LcPklMnR50OPIa5W5R7GltpXhnQxyIcMp9hBHylI4hh1V7tDFQq7j06OIjU3GGpp1eINPBrsjI6lI9lNANeatT81spF3HaqsB6PR+yq7mrEw4Y8nCsMQ9EfGemG6l/N/8TvnnP2J3xZ2yC/bZeGjffI5jL/gHG6yJocg6teNR/u+jhkaz/o4P/zNL/3hv/UKzuW3OHsG+t4YLq6k0xskgEcN4h3ixNH8oWxyMO3R5Kpngzkp+c3H0L390r5ulGcVZ5l/Lf8AM8+vKEpXWV/GbX4Il+55t2Tb15G1y19u7GRBcO5kMg31ieDGSQ4XUVxrIGOroq48j+dApti92fcNmOS4/sbMSdEhjQmEknASTpQcMPqXjvFA1lzXcqtlWG1ppYZ3FkbExJI8dy7GdprZmUruN6BiNjqKBeHTxFa0539tx3G0LqeB9cbyh4nAdCQEQZAYK6kEdYBrpVDpZvMn9lWdra6fuxxSxfQUk4tXU3dJ301/dzZ/ODzbd4bZ2fJCuLW42hamIAeLFILqIvD2AcdcY4ZXUBndk1ZO7S2nJFLs94ZJIX0Xi64XeJ9JazyNSMrYOBkZwcCs3kFz52E9pEm1H0TwyRPkxTuHkgkSSGdTDG+h9SqWUlcsH4aGxVB7qrl7aXzWZtJd8IluBLmOaLTvDb6P72NM53b/ACc4xxxkZVJVJVYqcXpdX7HvHiJUY4eo6Ul71mlfVbr6Hv3LnKi6l2nGktzcTJuZiUlnmlQkLwJR3K5HUcVFd0Dysu49qXiR3VzGgePSkdxPGi5t4SdKLIFXJJOABxJPXUN3O/KeC0v0muX3USxyqWCPJxZcL4saO/E9eMVG89m3IrnaN1PA28ikaMxvpdM4hiQ+I6q4wysPGA9VdSpf+obtpl4aXuefLEPqSWb3s3HW1udjcvcVXjyTbQeR2kdktizyMzuxBnGWdiWY4AGSTwApOUvNdtx553ivHWN55XiUX1yumNpGZF0AaVCqQNI4DGB0VVO5W5d2li92buXciVYBHiOaXJQzFv7qN9ONa/KxnPDPGqlyo5zLxri4aK+uRE08rQhZplG6MrGPCkgqNBGFIGOAwKydGo68nFK2m9abuw3WJoxwtNVG27vSLs973nRvMRyJ2pbTSvfXRmhaLSsTTy3J3utSHzIv4MKodfFPja+I8UVz5zscpmj2zc3NrLhknG7kjIIysaI461dchkZSCrDI4g1Z+YHnfeG6kO0byZrdoGA3xmuMTiSPRhVWR0Ogy5IAU9ZyFrXnO5tKGa/upbYgwyS60KoYwcouo6GVWBL6icqMkk8c5p0KM1WlnXZ2LQnF4mnLCw6JvSW5u8lv1OoORnKKz2/aGG5jAmj0tLECVZWBAE0Dg6t22dJ45XUUbIILwHPxzrx2Mfg/Z4VJVQRu8eNFsmPkJ2zkdf4mcnLHhqruYuWNtZXcst1Juka2aJWCSyZfexNjTEjsOCsckAcPNVP52drx3F/dTQtrjkmLxtpZMqcYOlwrDzMAaiGEXTOLvlWq4XNam0ZdVU01nfut9tlcrLvnJJJJyTniSSeJJPEk9Oak+SA/tVt/tEP/ABU6ai6zOTV0qTwuxwqTxO5wThVkUscAEnABOBknqr0p/ZZ4dL7ab4nZfdCckNo3RtfB87W+7E+/03E1tq17jd53Xy9OiT5XydXD5RrV1tzTcoQynv8AZcEHLX906jj0lSpDAfNIOeyvLujeeRJja+DLyZdIn743PfNtnVuN1q1pHr+TLjGdPHo1cdSf0l7RHEX11kcRmeQjI7QWII8hBBry6FCt0a3L4rU+gxmLw/TO+Z7tYy03HYnOXdKLnY0TODKb8yY4BmRLC8V309Sh5EHncVz53an+k4/9hh/491V25zOemwc7Omhfvma2u1lmUQzROIWtp45tEksSJ8tozoDYZlTqGRmcteWfJu/ZJbqRjIqaARFfxuEyW0MYY9LhSzY4sAS2DxrGhGdKUZOL3NbvE6cXOnXhKnGcb3T1fhxOTpug+b9ldx86nRsP/wCqWn/lbitXRJySBB1OcEHBG1Spx1EaMEeSs/nK56rGa42ckLMYLe9iuppzHIiKiJIgRIjGJmwJCThBjSoAbPDXESlWkssZaX3rwOfCU4YaMs84u+W1n4kB3bf/AFy2/wBlP/GetPc3H/XbLr/tlt/5iOukuXnLLk3fOkl1M8jom7UiPaMYC6i2MJCoPEnieNVDa1zybi3cto7ieO4tZEJXaJARLqFpTiSPQcQiQ4OSccMtiroVnGkqbhK+7dpqZ4rDKdd1VOFrp2vrobm57eTRuGgI2o+ytCyjSkhj32ox8Ti5h1bvTgcGxrPRnjrv+jk//M0v/eG/9QrM5y+WPJ7aBia5upSYg4j3cN4nByhbP9lOfkL7aqB2XyV/Obj6F7+6VzUozjGzzL+VP8Turzpym2nB+PSNfgtDRvKHVvpdUjTsJZFMrks0mHI3hYsxYtjOST09JqpcpelfN+2rpysSAXEwtSWtxIwgZg2TFnxSQ6q+cdTAGqdyjHjL5v217lLWxzeji/8AcUv4vHsZDuKaDXo1Nx/KtWj9JaENebH76e4oPx+yoaIY1aTHx56cRSOKmwrHmD28eqmY7MCvUeT20xqyaM2jw2Ts55ZEijGp3YIijrZjgcTwA8tdKc3vcxqNDbQkdzkare1MfijJ+VMX1MMcSI0UjjgsarfcxcgDJm9OAEdkiLHgCANTAdJPEgYzxFdN7NkEYHEk5yT0ezqHkrxKlR3sjyqtRp2RPcj+bu0sI27yhSLXpLuMvI4A8XMjlmxxyB5T21nC4zxJ49Wemszk5tQHh1Ho85/Yfr9NG2rTB9tY34nMzDh4D0k+2vWN6xy9eeo9VMRIaqcDWCkh669llpWAqnOHsJ5FDREpLEwmhcdKuvZ25BI0ngQcEEGqJfrd3RIuJZJQTkQplIB2ZjXCvjqLhiO2t1HiKw5IAKdrgUHZ3IZCmJR5Vx0qfIal9k2gibdSAOkh/BS4GS4TOiQY4MUXg/Q2gDgcA2kpWFc2wIwejIPmKkFSPKpAI8oFDQFZ5ZchI7iKSI/IkQqevSelXA+cjBXH6SjsrSWw+b57e2EUnCaY7uTT85mKPxxxRV14I6UXP4zZ6mt9n9cZyM4ZSeIPk91QfK3k7l1lPHC6MdQfj4w8pXI4dh7aycLjKNBsbICgDSABx7BUtsrZwjOQTq6tNS9ps2pe0tAOgUKCQzFM7nqxWiu695JaoI7tRl4mEczde6f5JPbpfA8ms10O5qI5T7ES4ikhk+RKpR/IGGMjyqeI8orajU6OakaUp5JJnzxU05TWbyk2Q9vPLBIMPFI8TdhKnGR5GGGHkIrABr6SMr6nvRlc9QaVWrzU05TWqkaJnrmrGso7R7MVWc05aqUc55W1dkx2hlTk1lv2X328izCYdo9Yp29HaPXVaVqdQqC4nj+x1N/7r5fUsm+HaO3pFO3w7R6xVapwNWsOuI/Yyn96+S8yxi4Hzh6x76d3wvzh6x76rQoNPq64i9i6f3r5LzLQLhfnD1ijvlfnL6xVVxSZpdChexVL718l5lsF0vzl9Y99L30vzl+kPfVRoJpdEifYql96+SLZ34nzl+kKaLxPnr9Ie+qnQppdGg9jKP3kuSLZ34nz1+kB+2k77T5yfSX31VKSl0aH7G0fvJckWsXa/PX6Q9/GgXifOX6S++qpQRR0aD2No/eS5ItJu0+cvrFHfS/OX6Q99VcmijokV7HUfvJckWdrpfnL6xQbtfnL6x76rANA/lR0SD2Oo/eS5Isxuk+cvrHvo78T5y+sVWjSLR0KH7HUfvJckWZrxfnD0EUvfi/OX1/X2VWR/KlJ+PJR0KH7G0PvJckWXvxPnL6xSG7T5y+sVWR8YoB9Hx7aXRIXsdQ+8lyRZu/E+cvrFQ+3ZQSMEHh1Hy1gEU2hQszt2f6O0sHWVaM22r6O3boJTDXpimN/OhnvsQ01hTyeP1UxjUMhiChSaP5ffSGouSDD4++mlfjopVHopfgVLJZ1rzKWrw2UEenSApZs9budTY8mTitj5B6qhLeQDAHADgAOysg3HZXzkbvVngt3dyZs5ChGG4Z6Ourul2JYs9Y6e3hWsO/KtvIPaSkle3j6fRTZJ7m4HVSx3XkzRtO0w5GML0joAwfNXpble0eigQ9bismOWvAMOym5NMDNJrzkWmxtXoKQGM9JuM17ysK8MmkBn7BCq2PnYGesEZx7T68VLbQsMxkcWwMjOM8OI6AB5OAqJ2dB1+ryEdB9BxVmikyKmQ0UiONSOBoWNuog+ejaNlodgvRngPIeI9hryRwf0TTsA25dx+IG/wAJwfbWGm01Jxkq3WreK3o6j6Kz5bgr0+scTURtdUYeOA46mxgj09Knyg1LA5k7sHYirdQ3KHPfEWmT/tYdKZPlZCn0fLWkK3f3VTNm3QnUEaQqx6SGCcT+kMaSevTmtHivcwcm6Sue1hXemhwNOzTKUGuxM6kxwNeleQpwNaRZSZ6qakNl2GvPHGOHRn9oqNBqwcmDwbzj6q87beMq4bCSqUnZq2vxaXaaJiLsQ/O/V/ipw2Efnfq/xVLsfjzVZOQPIy4vptzbIGYLrcu2mNE6NTN1AnAAALE9AwCR8NH0l2lJ2jPX+GPkNzSV2UYbB/T8vyf4qBsL9P8AV/irb+3OZq7hurW0d7cy3QkMJV5DGN0upt4xgDLw6NKtnyVZP6tG0vyln/mz/ulbrbe2HdKX/bHyM3i6SteSOfP/AGf/AE/1f4qUcnD8/wDV/iroQdzTtH59n/mz/utUbnF5urrZ7ILhV0vndyxMXiYrxK50qVbBzpdVJGSM4OM6m3drwjmlJpfwx8ioYilN2Ulc1mOTh+f+r/FQeTv6Y9C/xVe+QfJSa9nWCADWwZtTkrGqKMlnIViq5wuQp8ZlHXV65Ucwd/bwSTMbeRYl1ukEkrSFARqIVrdFOlcsfGB0qcZOAYht7as4uUZXX8MfIcq1OLyyepoo8m/0/wBX+KgcmT88fR/iqeB+BWy+QnMhe3lvHcwvbLHIX0iWSVJBu5HiOQtu6jxozjDHIx0dAml6Q7Uqu0J3/lj5DqThBXk7GlDyc/T/AFf4qQ8nP0/1f4q6JPc07R/KWf8Amz/utYe1+512lGjOO95tIJ0QyuZTjj4okhjUnyasnhjNb+t9sJb3/THyMes0e8jQJ5O/p/q/xUi8nv0/1f4q2pzX82NztHem3aFdzoD795E/vA5XGiKTPyGznHV09Vz/AKs20fn2f+dP+6UobZ2tNZoybX8MfIJV6UXZtXOePAH6f6v8VHgD9P8AV/irof8AqzbR/KWf+bP+6Vp7bWz2hllifBeGSSFyvFS8bsjaSQCVypwSAcY4Cpq7d2pSV5yt/LHyKhWhP7LuVg8n/wBL9X+KkXYP6f6v8VTjHo+/FbC5vOZi+v4t/CIo4tRVHuHZA+k4bQEikYhTldRAGQwySDSpekG0qjtGd3/DHyHOpGCvJmofAX6f6v8AFTRsP9P9X+Kuhz3Me0vyll/nT/ulUvnI5pb2wCNOsbRuwQSwuZIw54hW1IjqSAcErg4IznAraW2NqxV5S/7Y+RnHE05OyaNW+BT879X+Khdi/pfq/wAVbq5a8w20LSF53EMyIC0ne8ju6IBkuVkiiJUD5uogAnGBWq81FTb+0qbtKdv5Y+RcKsZ6xdyGuNjEAnV0Ano+/rqJX+VWu7bxW6vFb/wmqoK+o9HNoV8XCcqzu01bRLs8LFXFNNNFIa+ibBsUfX6qRj8fXSN8A0jVLZLEb7/RSM1K3x5qSoZLEPx5qRxTgaafv4VLJYhpNVBoWoIOz3nxWTbSahVfF4h4ZyalNhyccfGa+cPAMyWXHA178l9oFJl4keNTLsg9IxWHs+yJcHqzTEbR5W2+SjZJzwIHQax7dQOweSmcprpjAhU5OQDx6OqoGwvgOGcnrPTQhFqSamSTVEw3nl9dMbaXHCDW3b+KPTQBOpN1nh5KS5VZBpdA6ZVirqHBKMHU6CDllZVZeGQyqRxAqNsWHWQzdfk81SK3HUOmmBrLua+VstzDcRTyPLLbXMkSmZSs5hGnG8boeRGJRwAGj/BhvlIzbbqGtNjxJJJMiBZJeMjDOWOEHRnALbtNRUDUVBOSKz81KAl7GTIx2VK2D8CPj4z9dQOz4ieus6FgpHHjnHrwPrwfRSYBtyPiD2jHpH3fVULcWwPGrJtKPUpGcHpGfjz/AAKg22eR+Nn2UIDDSXqPRWLe2IboOntPV6q97jI6fj4/ZUZe+Xj9VJjRzV3ViqREUbWFkKElSvHQTgEjDqMfKXh0jpBrQ4rp3uprRTZh8eMsqYI6gdQOfJxrmJRXsYB3p/Nnr4N3pjhSCkpRXdc7BwpQaQUpNWikOqwclzwbzj6jVezVh5LdDecfVXi+kn/QT+Mf/JFImSfqrpLuGh4+0P8ABafXd1zan8vNW6+5P5c29lNcrcvuluEhCSsPwYaIy+K5AJQMJuDHgNBBIyM/nuz5KNeLk/3YxxcXKi0v3qZPJPbEs3KZd7I8ojv7+KIOxKxxoLpFSNfkooVEB0gZ05OTknZndAcktqXFzG9hJLHEIFRxHdNbDe7yQklBIoJ0lPGx1AdVUnaT7Ng25Z3VvdRvHNLdT3bGeJ4YZXik6GABjEryMcSM3E4XSOFHdEc7Eq3UXg+9zD3uC/ezRyJvd7LnJw3jaNHDPRivRzQhSn0j/wBX+l662scjjKdSDgv9PatO0ZsTm65QrJGTcyoA6ktJfPKgAPS0ZkcOMfilWB7Kt3dqSjvS1GRk3eoDIB0rBMCQOwFlBPVqHbWif6X9p/nkv6nR9CsbYl41/eQi/uvELDfTXMmlUhXxnVCzBUMgGhQmAGcHHA1y9apOm6VPNeVl7zN+rzU1UnbTgjoLuXeSiWdlJf3GIzNGZNT8BFZx5YMT2SYMpI6V3XWKZ3PfO/39dXcEzD8MzXFmjFSVhChGgIBIyqKkmBnUTO3RUnzgc/dpabqO2VL4FePe8qrHEowqLqVHBY4PiDGkAH8YVVz3Uy/mJ/7wP3eu9VqNHLBVEsu9Wvc4+jq1c0nC99zva3yNQ8+XInvC8kiUfgn/AA1sccN0xPiZ6zEQU7SAjH5VdC8zFpLJydCQErM8F+kDK27YStc3YQiQEFCGIw4Ix09VQPPht/Z+0tnrIlzAlzEvfEMUksazZK/hbdlJzqYcAvQZEj44415c2nLuCDYBjF1DDdrBfGKPeIJxM0108OmMnOo6kKqRxyvTmsaFOFHETaayuLa5rQ2qynUoRTXvKST/AB1Kr/Rryh/L3H/9jJ/z63VzB7Ev7a3lG0ZTITJqi3kpndIwvjapWzwJ4hdbBR2ZIrltud7af57N6o/sVubmC5z45re5j2rdwsC4VFvGhXXEyeOpUgCRMjoYHpI6MClgq9DpPdcr6/aegYqlWye9l+S1OfbzlJNHNcNbXEsSSTyPmCWWEOpkcoToZS2A3DV0aj0ZNb/7jPbk8zX2+nmn0ra6BPLLNpybrVp3jtp1aVzjGdIznArm3bqoJpRHjdiWQR6TkbvW2jSeORpxg9lbr7j/AJTW9s98bieK3Dra7vfOserS11q06iM6da5x0ah21yYCo1iFd6Xfbp2nRjIJ0XZa6fHejXPLPlneLdXIW8vFC3M4Ci5uFUKJnACgSABQMAAcAOFUy5lZiWYlmZizsxLMzMclmYnLMzEksTkkk1I8r5w1zcspDK1zOykcQVaZypB6wRgjtqKH88Vx1ZylJ3fadMIpJWQoz8ffWzNjc995DZLZRCKJVjaNJlEnfCgsWJDbzQreMQG05HSMEA1rDVXRnNDc7Dn2eIL1bWC5VXjlllEUM7ZclJYrkqGJ0lRjOQVIIK4LdGDUnJqMsrtz8DDEuKinKN9SP5peQm0do2xuF2vdQDePEEMl1LxUL42oXadOrox1dNbK7rGUxbIEba5WMlvG0uPxkIYySY4JrMeAejWyjrFa8l5pOTh6drE8MEm62eT/AOUqZ7pTnHsXsFsracXLM0GWjfeqkUTK2p5jlXc6QuMluJY9HH2EujoyUmr2tfNe7OCTcqsWr2vf7NreZbeYrass2wpHmkkmfReLrldpJMDeYBdiWbHQMk8OHVXGEZ4DzA/Hurr+flnsnZmy5La2u1uyUnWNFlSeaSWYORraJQkaAtjWVVQqjAZuDcfjgPZ8eWuPaDWWEb3aWv4G+D+1OVtG9PxGXvyW/wAJ+o9dVTPoq03h8Rv8LdPmNVXNfS+iX+VU+K/I7bjtVJmmg0Zr67MFxWNDfHmptGe0VNyWxc0hPx8ftoB9Hm8tN9tJsTYp+BTSPb0eukJoIqGybiEU1zTqTPx+2oZJ1Zs21AHlqVtJCCD01jW/J11+UQF8pp1xtJI+Gc+2vnkjwC0zAMmodOONVTlFtIpA2CQWOgEHB4njg/4Qaydi8oFcMvRkErnrI6qrPLS68eGPqVTI/wBQ/wDupgXLY212FiEJ8ZTp69WnUwHsxWNBtMIAMjPXx41re65TvjEfb4o6SePA49teux7Q41TyLCpOWZ2Gtv0UXpPnxRcRs+x2zvM6eCL8pvnHsHb56sGynZx4vir1t0cPPWu9ncrIRhYYWm0/J3p3UI8rfKkc9eNAHlqbW8mm/vLjdjqjtUEaDyam1O3nOKYy9Wy6eEa+dz1+k1I2UmOvJqkbNgC9DSN2mSRnz6zgeirFs2eiwiwiSvVZKwVkphnpAT+zpM8Kzt0o6ent/aPKKrVheYNZ1vIzHyUmgLTF42D5OgdH1fVVauWjUkEspBxg5PwKsWx1wNPZx9Byfr1ebhXhtjZysckdPA+ipTGU3ae0V6mzVfu9oZq27R2AOOkVWbvky44g+ihgjVfPg+qynU8fF1DzqQc+jFcsV1zdRNcXBiCh1GtNJ+ScKQxJ8nE+gVyntyz3c0sf5OV4/oOy/sr0dnS0lHxuelgZaNGJiikpRXqo9EWlzSUCqGKDUzsC9VAwYkZIxgZqHpy1z4zCQxVJ0ql7O27fo7lItK7YTtPqPrp6bXj6Mn1VVVr0zXkr0TwT7Z815GiLQ2107T19VOXbKdp7Og1Vs0q1XsjgX2z5r/6l2LONsx9p9RpRtqPtPqNVcmmtU+yGB4z5ryAtR25H2k/7tB25H2n1caqmaZmp9kcDxnzXkS5FuO24+0/RNN8Ox9p9RqqUjGl7JYLjPmvIWYtR27H2n6Jo8Ox9p9RqpE0lT7KYPjPmvInOy2nbsfafUaY+3I+0+gHpqq0hNL2Wwa7Zc15EubLUdtR9p6Ow00baj7T6jVWU0jU/ZfB8Zc15CzlqO24+0+o0j7aj8vqNVY0maXsxg12y5ryE5stB2vH259Bo8MJ2n1fHCquKDT9mcJxlzXkLMWfwwnafJwNJ4WTqJ9R4eXymq0aQUezWE/5c15BmLFPtRCrAE9Bxw68YHmqADUzV6KQV6eBwFLBpxpX14sWYeDRn2fVTSfdSfzxXdmFceKM/dSftpGbFFx3F1UFvj466ax6Pj44UjNSciWxzH1/dQfj+dNY+mms3Z6KlsTdhc0hNKw+PjrptSxM6h2rtmSU4BOPPWfyf5Jlzlz5asPJzkjpwW4f4qkdq36RDhjh9f114J4Jj3NhHApIA6OnhqBrSfLfaWqSVieGFT/dxkj05x6au+3NsNIenxfr+6tTcq21uAOjWzH1+L6sZx5j1UpbhHjsKylfLDUeskE8PJgHhVgsNhjOWbPmzn11n8mnVACGMb/OXoP8AiXoIq2jakpGRHHMPnKAD6QOuhRAwdjWAHyVwO2rLa3AHAVV7vaMx4GNl8gU4p1jLITwRvUatMC/W11UlbbRA6Tjy1RpNobtfH+V1CoiPajynh4q9Zp3A3VY3erGDkVLmPIwvHy1pWx5SmPxUyfPVl2By4YEagfLQBtHZ+zSOmp6Iqoqs7F5Qo4HGrTFApAPTUMD0tL7iM8Or0H4B9FSc/EYqHkjUDiM9XHsrNt7jIB6e348vTUsDCiuM5qmbf2m87GOHgucO44ZHQQD2ebp6qtPKSTSjAcC50qf0nOPrNY+zbFI1CqMY+MntNAFA27sFrcCSIaifwOPk6dQ4sSeAGAfLkgAHOK5b7ofk6lvend8FljWZlznTK2RIO3iw1cfnV3btGPKdWeBGe39nZmtC91ByI74tRPGv4W2DPpRflxHGsdAOVA1jzN210YSpkqa9uh1YSplnr2nI4pKWg17h7QtPgXJHnHqzXma9LU+MPOPrrOu7U5NcH+Q470Sa2a9ntP8AKlFkvwT7692Pq6+rgK28nN1s+1a3Tat3cW0k9mLxlgiLiMySaYojpgnZn0rKXYhQGQAZzXwFPGYqe6pL+pnoVHTp2uvkldmnBaL8E++ni0Xs9p99dMScy+xe8RtDv+970J0iXdrnImMON13lvv70FfkeXo41F8muaDZV2Lqa22hcm1tYUkmleHxw+Lh5RoaCJiqRRxsNKNkuwBJ4DZ1satOlf9TMVjaFm8rstPsvfw+Jz4LRez49dC2i9ntNb45E812x76XcWe1ZpZt2zqrWkiqNIHjHWkYIBI8XWpIyAR0hsfMjEuzto3Uk8hnsprmECEx97v3uVAYgxtINWTkBwR0dIOV0+P8AvZf1Ps+Zp1ugnZqz0VnFrfu3o0V3ovZ7TSG0Xs9pra/MZzYR3qXVzdyvbWdrGS80ejUZAocjxkcaUj8ZgFyS8QHSa9OermxitILS7spZbqzuUyJZQupJCAyAhY49AkXVhWUMrROrYJAqOt47Jn6SVv4nc06eh0nRdvw0vvtfjY1J3mvZ7TSCyXs+v31uDnF5r4bbZNhfpJK8t20CyRuY90omtZpm0aY1fIaMAambgTnJ4jU9RUx2Mpu0qsuP2ma0nSqK8V2tbuB4CyXs9ppO8V7PaffU9yL2WJ7q1gYsqz3VvbsVxqCyzpGxXII1gMSMgjOMgit+cseZHZdrKIpJdrOxQSZt7YXCYJYAF47RlDeKfFzkDHbVU8Vjaiuqsv6mZVq1ClJRktXwVzmQWS9ntNBsV7PaffW8eejmitrOygvLe5mIlZVEF7GsU7B8nKroidSgBLI0Zyp1BgANXhzZ81Vq9hJtHadxLZW+8WO3MQUlxr3bOymKVmDSHSoVRgRyOcqQVrrGNzZekluv9p2sR1jDunntpe27W/CxpMWSdh9ZoNmvZ7T762T3QPNwdmXARGaW3ki3ttK+MtgASKzIFQsjEHxQPEki6yTU13S3NZDst7VYZZpROszOZ92SpiaELp3cadO8OdWegYxSeJxizf4ktN/vMcatCWWyXvXtpw3mmTZr2H1mk7yXs9p99ZIPp8wyfV0k9grpPYfc+WK95QX15PBf3cbyLBFuigZBrZMmB8FFIUl3G8dZNHzVKWKxdTdUl/Uya9SjStmW/gr7t/I5j7zXs9p99N7yXs9p99bN5Dc2pk2wmzLovEd5PHI0WA+I7aaZHTWrLolCIwJByj9RORcufHue2s42uLKR7uCMYuVfQ1xCRxLkRoqtEFILcA0Y8Y6lJZKVfGOLlnlp4siVbDqag7XautNNdxz93mvYfbQbRez663RDzSRPsKPacbzPcySiJYAY9yzNtBrVQBuxJllAPGT5R7OFWna3Mjs3Z8cR2vtGSOWXjurRNS8Mawo3E0zqpOnfFYxxHignFUquM+8lx+0zN4igtLa3asld6bzm7vNfgn303vNez2n310Dcc0GzLm2kl2XtTeSRA5hvdEJc4JCjUlvJFqwdMjI6EgjhxZbBBzB7NSztLq4uNoL3zDDJpt4e+cPJCshGiGylkRBkgM/kGcmqVTFv/cf9TM5YvDrevC1tTl7vRfg0neq/BNbw5x+QWyLeDexXG02YSxKRPZzQJu2cb0h5bCFN4set1UuNRXHGtf8AOxyMfZ95JbM28ChZIpANO8hkGUfHUcZVh0BlbHCpniMVDV1Jc2aU6tKpuXNW3W8yi30QGMdefZWMGrK2ufk+n9lYYNfU7Mqynh4uTbeu/wCLOatZTaQ8tSZpufu8tIDXfmMsw4/AozTc0jGlcVxR10A/fTc0ue3jSuK48mmaqQ/Hx5KQ/BpNg2du7Z2+xGR7Ko23ZS3EnI9opYEkmiysunHBl6D5yev2VUJrkqxAYny9RrxLniMk47nGR2cfRVY5J7CeWORuLOshY+U4UEeo4A6uFZt3d4Vz+g2PPpOPbitk80OyMRvJ1SMGH0Rn249tEVcRreIY6RWbs9Wz+CLq36J4eroq+8p9lCKQNpBVs5B6Ce3z1Hvt4IMRxjPm+DV5QMvZMt8BljHgdJlAHD0CvDa/LBj4kaqz4wTGCRnycM489RKw3Vw2GcID0B8hfUpz66l4tjXluPFjicdbR9J9Zz9dAGFs/kyW/CXDY69OeJ8591ZE0urxLePIHDOPF9dZeyL9JSRN4jDqbgPjyVarHaUCDC4/ZTsBW9nciJ34+L6eA83RWfFyDuugaD5OIHrxVtseUHzRkVeNiXqyLw4HrFJgajgsLmDi0ZOOnTkj31bNicsCOBB81bA71z01hXGw4+kKAfMKQC2u1ldMkHzHpzWbsmI8QDw4MM+Xh6uA9dRKMoIHAVNWlyMjB4dHx6ceqpaA8dq26voZuGhsjPWegE+mljC9INZO0bVWRlwAD1Dh5errz11Wo7EqeBJ89CAktuXGEJ8oqFtG1Lx4g5U56OnGD6KbyluMIoPzh+2sbZDjxh+l7Co++iwHE3PDyd72vriIIY03haEccbtuIKnrUHKjsxjqqpCuqe6s5EmaBLmMAvbht6M4JgPEkcOJRhnHDgW665Wr3MNUzwT5nu4apngmJXtafKXzj668q9bT5Q84qq/+VL4P8jphvRMypwI7R+z6vdW0u6E29FeyWd7E6ky2UcVzEGBkguYWfWjoTrVXDjdsQA4RmGeNatVh7uj4zT1bzfXX5vHOouNnqem4KU4y4X/H9o3nNy5tf/ZdbASjvsSE7nTJnHhNpvl6N3/dEP8AK8nTwr17mvnEt7C02mJJRFPIoa0VkkkDypDKFHioVxvCow5AOa0Pq8vm81KpHb91a9NUUlLLuVtzMXg4ShKDekpZuzf+0dGc1HdGXBuo12jLAtqyyCVlgIIOglMbvU3FwFI0kYY9HAjMl5e7NTZW1rSCZEM092bOIJMFMcujd4Jj0opIOAxGkDoAxXNOrzUmqnHE1krNX3/iTLZ1JyzR03aK1tDpqfnS2TZWEGzoojtSIoWuipeBGm1q7M28jVn1yZYKBhVRF6ABXpsfnW2RdWVxs6WE7Kt2jJgPj3CLKXLhlWNCUZJNMuk+K3jdHHPMJbyj46qXI7afWavd03WsL1bStvle9737eNt34HUG0+UGyLvZOz7G52gYHtlt2cwxTOd7FbyQlctblSn4RjnHUK1Nzkcmtkwwa7LaEt5NrVd08TRjdnOttRhQZGBwz19Fa4Zh2ikLCoqVZzWsPC9mbUsJ0T92bte9tLa/Inub2+SK9s5ZDpjivLWWRsE6Y47iN2bABJwqk4AJ4dddQ8v+c21nmD23KBrCPQqblLKSYFwWJfW8QOWBUacYGny1yAWHk4+Wk1+alRq1Kccqj2+P9gxOEhWkpN6peD/NM6e5zuXmzrnZ8NjJfm+naeItfSWzxGFBcB5ZQBCNLCDXCqJqZtYDHBYhecDnm2RoislsjtG0t0j3JLtFGGWMoMI6B2ZUONbdJZ/OeYNY7aTWK0eJq938GYR2dSVlmel3vtq+3Sx0bzic4+zNp7Jkt2B2fPbYawjfeTA7uLSqLKiEBJELQlZCNJ3bccLVj57NvbC2q0DSbTeDcLIq7qCY6t6Yyc67c9G7GMdprk0sO0Ugen1mo1rG/wAn2E+r4RacZNWu1u0vv3o3vyV2JsK2vrWYbSa4hi3k0gmhlH9ojaLvZQFtxlMtLIxPXCg6GNTfKPn92bNcrcvstppomUQTtMFkCxuWjKjHicTr09RY5zxrmwuO0UmodopKvNK0Y2+Q3goSeacm9Lb7flY6r2jzj7Km2lsvaon3EqLLFfQvHMWVGs7pYyWWMo7RyybrUmdayIehOFF25z2PbbZvLqyfvm0neMvCxeOGZRbQoWAZdUUqshUS6M+LghlOK0bqHb9VIXHbTliKj3K2tyYYGlHe7q2Wztuvc6u50eeDZrbJEeznWKcT293FatFIpSUX0d1IGGnc8H1sVRyp4hTjFR/L7lfsPbSQS3dzPs24iQoyCN5PFY5K5EMkbrqXUrqVbB8YDoXmDWPJTdQ7fbVvEVHvjp8CI4CnC2WTvdtO+uvyOgWl5N2NvJo17auXzuxNG6KjAHSCTHFHFHk5YgSO3YQABsay519ntYWMC7Xewlht7dZjBAzsWS3VGjbXaumA3HKdYGDiuN9Q7fbQr+b09NEcROO6P5ingIT+1Jt79Wn/AGsdDc8u2ra7tdzHt2W+dpoQsV1DHbwDMgVpZJu9YgixI7uSXA4dfCqL3TvK2G82izW7byGCCKzjlBJWTdGRmdSSSya5WUPkhgoYEggnWOodvtpC47aU6spq1vzLpYaNNpp7r8O2191uBg7VPFergf2Vg583wKzNrnoHn8vZWDX1Oy9MNH5/mcmIfvsdn6vPihTTNP304EV6FzEU000hNGKTYmxVNO1caYp6KM0XC4pNNoJpKTYmzqO7utTEPayWjNkPulaRX/w6Boxnr4VE7X5GsUeVN4oRSxE8YjyB1A685PUNPE47a2Be7HWAfhbZd2P9Zs954Cn6T2sbplR2xmQ8fkjGapPKjY7SgyozyxgFhJHO06qAMnKu5YKADkFRivHaPINVcq9oER6OgsePmHE/sq9cxHOOUK203yeO7cniB81vtZ99aq5UBhKwYhsdGOjGAeA6qxtkylZEYdTD3fUa9enhUqHjvPYjhU6FvC52rtK0juExnPYQeIPkqtR8iWTJ1Bx1cMH09Naq2FyrliOVLADjw8ZfSOkeqtj8m+dFW4SD0jo9XSPSK8xSTPGM9eT8n4voqwcnrmVCElUlepukDz16wkzjMUgTPHIwayDyWuSMd9eL2aBn1incCUuOT8EvFkRj29B9Y40JyWtx0KBUKvIN/wA4f0YFeq8g267ib0MB+yi6AsFryfhHWF9Ir3lW3TjvVXH6aj9tVd+Q0Y+UZH/xSv8AUCKybfkzap0xRnzrrPpLZpAT68tbZeBnj9Lj31JbO5QwSfIljb/Cyn9tQdts+3PAQxj/AHF91eN9yUtn6YkU9qqFI9K4NICxXuxg3EGvBdnMvyWx5enHo66rttYSQfIkcr2MS2PXmpVdvsOnj5qBFrgmBUHycfP1jyYOR6KiZI8FiT18PNRsu91AnhjJ6PLx9pJrF21J19QU59FIZVeWd3kkDqHtrC2LcAOS2fFVSuOJOM5rG2tPnznjWNs660yAkZ6seXIx56YF5utircxPHOPwUqlGQEhtBBz4wwVJ7QciuSu6D5pzs+QSQ6mtJDhCeLRv+Tc9YIyVc9IyDxGT2Vby8eFYHLbY0U8EkNyVMUikNqIUjrDAnoZCAwbqIzWtCu6Ur9nadGHrunLwPnaKcBU3y45NvaXEsD8SjeK4+TJGeKOPI6kHh0HI6qiNNe/D3ldHvQ1V0N005RS0ta2NLAtOA+OykFKDVopAopuKfSUx2Gk0gFKKAKneTYbSEU4ikqSWNIppFOIoqWTYSmsKdmkIqWJiYppFO+B7KCKTJaGGkNOoIqCTzNNr0IptQ0Q0MNBpTSEVBI0UppWFNqXoSxCKaTS0lRckQmkWlFJipuSOA+OimmlJpKTAM0jGg0hNK4rjwaTNNJoBouFxcUrH4FIRSZ+6gD6KTIevAHUKp/KrYcISSRBupArMXiwhOASdYHiyA9Hjg9JwR01chHkDgDnjk1g7e2XrjdRwJUj2V5x5JyHzpbC3To+oHfBmwOgFML0dIyCOBz7arewrfU/mGfT0VZOdkkXJiOcRDHH9LxifICMVj8hrfO8PYFPqPH2GvZlmjhLvh+f0PeblHCXfD8/oXHkVssSuULCJ9OtS3FXTHR1eOpBGPIDVntOTEcp0N+BmA6DxRwPx42618g4jrFQ+wIYy2iVigGp45B0qceOp7EYYOegYJ4Vd7O23yiNzu54xrjcHKsBwEiHsOcMvVnBrxEjwSFt9g3lucxOcdgIYH0Hj7asWzOXt9F8uFZR141J7PHFe2y9qZJilBjlHlyreVT1g1JZYHtFXlAytm88cfRNDLD5cB1/VOv8AVqz7M5b28/CKZNXzWOl/othvZVV0IR4yg9uQP21GbT5J20g4xgf4eFFmBsWdJj0BW9NYEomH4qD0n3Vrqy2TLF/cXU0YHQjnep5tLcAPMKnrXlfcxf8AWIhOnXLb51AdrRHJ85UnzUAWWO4lB6F9BqStNqN1r6QfuqJ2XewzjVHIP2+YjqqTVdNAEj35npFYU+nsNeTXVY73dKwElsWVAzacjIBYcfxSeOP97j5hWTyjUGPicDOWPR4o6f5VCWt4SygRk5YLkkDi3AD0sQB5SKk7iXxWDYHSACdWGAJHR09HRns7aQFLvVySxGM/JHkFR9pMBNHno1cfUak7uM9PHysRjPuHkFVnaMgDDPRnj5uv2ftpAbZ2XdAnJOeHUQRg9hHA+irLZ3CkdOPWa1bsmUkIq9ZGMdS5yavguFQDrOKUgNF91DzTllF1aANuw2+iHTu86tUa9iHUxQdTEjsrmACutuXfdAwRFo4Iu/GHis5fdW4PEEK2iRpiPIqqepjXNPK26WaV5Y4ltw51GNWLIGPSVyAVB7K9DA7RhBdHUfwf9j18Ficscs93YyA00qCvRoyOkeakFe7SnCos0HdeB60XGSvFjCKcBSkffSe2tbWKsHv+OFN+P5UvxmgCkIQKc+U8BU4vJaQjOVwMavlEDPRkgY41DQnBB7CD6jWx+TXOObdZliIG/jEUmuMSeJqzgBgUyegkg+TB4189tvEY6jKHVYtp3zNRzW3W5n0ewsJgK0KjxUkpLLlUp5E037zvZ7l4fmUl9gNrjTK5ldY1OTgMzADPDOBnqzVz5Y80L28hgF3aXN1vUgFpbmY3DSSMoAAeBIwAGDElwAuT1VXpdtR763bjpjmSRyR+KHUnA6ScAmtk8sufBfCnfVvb2jRR3SzpKLVIbyWPd6HWSfAlJZWceN2ISDjFXgq2NqUISqxtKzurW3PS/C6+B4npBSpUcbKGCeamkrO99bK+vbrcqW3+Z6eOKdkuLO6ktVZ72C1n3k9uifLZlMaq6xHhIY2bQQQeg0R8zk4RDNc2NpLJD3zFa3dwIbkxYZgzjQYoSyDWqyyKcZBClWAnrXlXsyza7ubJ7qe4uoJ4IIZ4o447UXA/CGWUSN3wy/ibtVGODZPESLcu9kz3se1LtJmmEai92e9tDc2tzMtqbdHjkklVYo1CRyFZY2IYLp6Ca2dSt42421vwtw8TwnUrePL8Lf3NOcj+T0l3cQ20IBkmkWNNXBRk8WbAJCIuXYgEhVPA9FWPanNZdptAbOQLNO2lo2jbEEkbRb0SrI4X8EE1ZYjgUcDJGDJcxPK22sDc3Uyme4EAhs4cugZpmCTyGdVJiKQ5CkHJ1uOnBq823PFYjvGdbZoXt4Ztl3FqjySltlvF+DMdzKOMkD5Co56GcZwQRpVqVVN5Y6W/HfyLqVKql7q0/ua+veaSYtCltcWW0JJZTbiOzuFd1lCM5BWQRExhEZt+uUAU5I4Z8tv81csehYbmyv5GnW1MVlcCSZZ3zoXRIkZdDg/hY9SjD5ICkiw8j+Umzdm3ENxayXd82uRZY5YYrdFs5YnjaLVvHL3allfepiJtOnC5yMTZG2dm7Pnt7uxmu7qaK5WRYriGOGNLUqySRSOJGL3BVvFmiAjHWlZ56vZfw03vx4EZ6vZfw0/PgYfKDmdnijndLizu5LVWkvLe1nMk8CJ8t3UoqusR4SbstuyCD0HHn/Q/ceEoNnbyHfTxrMkmZN0Fa3knAY7vXq0xkcFIyR1casVlys2bZtd3Nk91PcXUE0MEE8UcUdqLjhIZZRI3fDL+Ju1AxwbJ8YTVlzq2HfdttV++O/La0Fv3ksSbiS4W2khEoujLlLbS5yhjMmSpGQCDPSVuD7ey2v0Jc6tt34dpq2fm0uRs+DaQ0vbTSNESpYvEwlMS71dIAR3UgOpYZ0g4LKDbjzBSCa6gbaFgktpG89yjNcakgjjjkeU4tj+DCypx6eNSPIrnhitLHZlsAbhIzfw7TtHU7qW1uZlZcZwjShQWVvxSWUkB2ybe5y7R9p7cuQz7m+2TdWdsSjBjPLbWsaK69KKWicajwGAeus5yr6/Ps8fIzlOtr8+zxKlyc5nLi5F61rLBcJZrneIZNFy+5eUxWuYg0koSNsq4Tjp44OaiOTXNpc3Fhc38IV47aTdzIC2+C6FdpAunS0aqw1YbUBk4wCa2VyT54bOwtdnQwWpvXgdr6eVpprXRfyK8bhUVdM4SBtyC4Kle0kmsmy517Wwiu12XI3j7WS9to2jdImtGtwssEgwoEasXjCHjpWNh4wBE5617W7dNOfwuLPVvaxry35n7p5II1aHEuzYtrvLJIYre3tJg2GuJXUaGUrhggfpyMhWIyDzOSvvBb3dlesttJdxJayvJJNHAVWdETdB1mTUCI5ApkGdGvS4XYXLDnl2fNO8YimSwudj2uz5UgVFntZbeeeSIRByIpEiEirgEBhgg+Lg662XtOysb7Z81lc3MxhnR7u4kgWBGjMi6xBCHeUDcmWN1kLaifFOOlRlVa10+Qozq21/Ire3+RTwJYtLJFGb2MTpGxfXDbPJpinmwmkRygNIugs2hTkA4FXS85kCsdvINpbPdbt2jtNL3P4d0lSJ1jzbAErI6qc44mqlzy8pBebQurhXLxvMwg1DTi3XxYVCYGgLGqjTgdp4kmpna3LeMWWwkjy8+zpr6edGVlTVLfQzwgPjDBljOdPyaJ9JZNBLpLJoxLXmsma72hab2FG2fb3FzcSMZN0Y7ZoxJoIjL5O8BGpQMBujhUnyl5nNxardeEbCSORZjbCJrgvcPAcPHCDbgGTUQgBIGSOPXVl5S84mzlfat5btdSXO1LWezNtNFHHFai5Me/d7gSvv/AO7BiEaDGCH+UCtR2zy2i8G7HhhYm4sbi8nkDI2gGS5SWHxuAcELxAPDyVneo39PDX8SM1Rv9/veZX9A13/db+z793e98G98Dv8A06NenRo3W/0+Nud5nT41eXJjmYknt7Sc3llbNetNHaQXUksUskkE5gdARC0YYuAAC3HWg6Tirc3OBsrwh4Zzd986t94P3Ue7783enX35vMd6Z47sJvc8ejxazuSHPRYpHscXlsl3JBcX891IVkDWr3F81xFJbrq3cvFlkZCGI3agEN05udXs/IjNUX/4ao5Rc2NzBbpO4XL3suzhAuozi5hJVhjToIZhhdLEnI4cazecPmfubG7tbWZoma6KLFJEztAJHm3LIzGNW1QvjWFU4DL05xW0uSnOvYLHC13M9zNa7S2htRdMEka3E0gfvY4wRCGdxJpJ/BlFByBxir3nasLuKHe25sZrTacO0bcrJPeb0T3W82gpkdNUQbAm0AhXcJjGDR0lTh++weepwNawc2Vy20pNmR7uSeOSSNn1FYAIlLPIXZQVjVVJyVz0AAkgHA5dckltRGVu7O9WXWAbKVpdBj0ahIrxRmPO8Gg8dYDEdFbR5R8oNmDacm04dqXiO9xJMsdrYiOeLeI65E09xuZFGQHRkGtGcYGagOfrlnZ3SW6wgXFzG0jXW0FtI9nd8KwXRH3vHI5cpjjJLggjxeDtVxnNtLnoVGcm0aloNKKbiug3PolBDjizk+TOFFMuttIvQsjdpVCR7cZ9Fck/1nr/APIWXk/B3Hs/tXDz9NZEPdUX4/8Ad7E+eK4P/wCXXmdJE8o2bzn83aXzGW3mVZkU645FZWZRkjVjLDTnAYK3Dh2VrHZuzTARGcFxr14OQW4gjPYQunNYm1e6XvZSC9vZZHyWEdwrL/hYXWV9B45OapO2Oc2eWUylIVYsGIRZAuR2Ayk4OTkZ6+qtZYtyhkvobvETdPo29DbtiM4wcEgMjdYYZHQek54FfIc1YLCVwqyQ48RvwkDZAR8eNobpVWBzp6OIOBXP8fOVOARohwerTJ09ZH4XgTgeoeWpDZvPDdRtqCwnKhWDLIQwHRkb0cR21iqiMDo6bacFxgMWt5RxGsZ49oYcGHmNZttLIOBKSj5ykZx5j1+uuap+ee6bgYrfGc40S8D2j8PwNKvPTdDiI7cHyJL/AM+n0qA6iS57RQ8vZmuZU59bwf6u3+jL/wA+n/09Xn5O2+hL/wA+n0qA6WjmqRtrryGuWhz+Xn5O2+hN/wA+vVO6EvR/q7b6E37xR0qA6ak2ZGW1qpRj0lfFz5wOBqTtSw4Ek+euVh3RN9+TtfoTfvFO/rF335K1+hN+8UdLEDq7XXqjgdJA85x9XE1ycO6OvvyVp9Cf95p6d0jfD/U2n+XP+80dKhHWRuwQVVJZgcAqiiKMjIyCXKvJkZGBlT11NX0XiM7hEdgFCR5KoAMDxj0tjgSFA7B1njqDunL8dENn/lz/ALzXpP3UO0G4GGz/AMuf96qXUQzom+j7Sx87Ej2mqDy/vgkUjZxhTg+U9FadvO6BvWJJithnpwk37bg1X+UfOrcToUdIQCQfEWQHh55TRCccyzbu34Fwy5lm3dp0PzX8s9Ui8Rnd8M9HVmsrnt5ZOsIhjYiSfIdlOClvxDkHqMhBjHQdO9IIKiuWNj8t5oiCmjh0ZDfsccKkNp85txI7O6xFmwPkvgBQAABvOAGPWSes1nXlvUNeHZoaRVNT1ehYrZQOGOFSUdsuno44yM9fx0VrOXlXITnCDzBse1zXqnLObsT1N9quF0ZnXHE00W2VkbgDj3+UfsrBubfAyOI6fJjqNVO75QOzaiFB68Bhnz+NWXbcrpFGnTGwxjxlY8PpiuihOrRlmgyIYlRldOxNY/nTcfHVUFecpmY50RpnqQMF9Rc4+qvE8oH7F9R+1X1kdr0HFN3v8D0/WVFrW/IsZFIVqu+H37F9R+1SeHn7F9R+1Q9rYfx5B6yo+PIsZpGqunbz9i+o/aoO3n7F9R+1S9a0PHkL1jR8eRYCPjtpMVXztx+xfUftUg243Yvqb7VT60ocXyJ9YUfEn2H30hFQPht+xfUffR4bfsX1H7VT6zoePIXX6PjyJ40i1AHbLdi+o++l8NN2L6j9ql6zo+PInr9LxJ7TRjyZqB8NN2L6j9qjw2/Yvt+1R6zoePIOvUfHkTSrSny+z01CeGW7F9R+1SeGW7F9R+1U+saHjyJ69S8SbPrpNNQp20/YvqPvpPC7di+o++k9o0fHkDxtLx5E1j481MFRB2w3Yvt99J4XbsX1H31L2hR8eRLxlLxJUijTUSdqN2L6j76PCjdi+331HXqX7RHW6ZLNTNNRfhNuxfb76BtNuwe330njaXiLrdMkmSkNRo2k3k9vvo8It2D2++oeMpeJLxNMkcUD+XnqN8InsHt99J3+ewe331PW6YuswJE0AVHd/nsHt99Hfx8nt99LrdMXWIEhppDWAb89g9vvoN+ewe330niaYusQJEUh/nUf3+ewe330nfx8nt99HWoD6xAxaKKK8w88KKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigD/2Q==" width="352px" alt="how to prepare trial balance from ledger with example"/></p>
<p>
<p>It also confirms the rules of the double entry system that all the entries have a double effect. As a learner/instructor, you need to consider those accounts whose DR and CR totals are equal. In such a scenario, the account is closed down and it is excluded in the trial balance. This is because the trial balance is a financial statement where we post only ledger accounts with DR Or CR balances which are more than zero (0) value. After making ledger accounts, find find the ledger accounts balance and we posted into a statement all these balances of each account.</p>
</p>
<p>
<ul>
<li>You should also have an understanding of how transactions are recorded in ledger accounts, and how such accounts are balanced off to prepare the trial balance and the balance sheet.</li>
<li>Although not all errors will be detected, it to some extent used as a tool to identify errors of a certain category.</li>
<li>The unadjusted trial balance is prepared by compiling a list of all the general ledger account balances as of a certain date.</li>
<li>You can perform an adjusted trial balance once your book is balanced.</li>
<li>The entrepreneur/learner should recall that in the accounting cycle, once the ledger accounts have been established and balances extracted, the next step is to prepare a trial balance.</li>
<li>While a trial balance is used for internal management purposes, a balance sheet is an essential component of your company&#8217;s financial statements.</li>
</ul>
<p>
<p>A trial balance is a summary of all the transactions which took place within a specified financial period. A trial balance is simply a financial statement which depicts the summary of debit and credit balances for all accounts. To prepare a trial balance, all the accounts with debit balances or totals are posted on the debit side of the trial balance and all accounts with credit balances or totals are posted on the credit side of the trial balance. It is simply a report that shows all the debit and credit balances for each general ledger account as of a certain date. An unadjusted trial balance can be balanced even if there are errors in the bookkeeping process, such as incorrect journal entries or incorrect account debits and credits.</p>
</p>
<p>
<h2>Trial balance example</h2>
</p>
<p>
<p>This information will help you stay organized if you need to refer to your previous trial balances. It is important for the trial balance to tally, but if it does not tally, it implies that certainly there are some errors in the books of accounts. So, it would help to first make the businessman aware that maybe a few postings have not been well posted or  posted with the wrong amount or in the wrong account, and many other possible errors could be there. So, once the errors are allocated, then corrections could be done to remove the errors. For balance carried down (bal c/d) it is only used when balancing the respective ledger accounts. So, as a learner/ entrepreneur, never use the balance c/d to prepare the trial balance for this is against the accounting principles and conventions.</p>
</p>
<p>
<div style='border: black dotted 1px;padding: 14px;'>
<h3>How Does General Ledger Accounting Work? &#8211; business.com &#8211; Business.com</h3>
<p>How Does General Ledger Accounting Work? &#8211; business.com.</p>
<p>Posted: Thu, 23 Mar 2023 07:00:00 GMT [<a href='https://news.google.com/rss/articles/CBMiPGh0dHBzOi8vd3d3LmJ1c2luZXNzLmNvbS9hcnRpY2xlcy9nZW5lcmFsLWxlZGdlci1hY2NvdW50aW5nL9IBAA?oc=5' rel="nofollow">source</a>]</p>
</div>
<p>
<p>Another way to find an error is to take the difference between</p>
<p>the two totals and divide by nine. If the outcome of the difference</p>
<p>is a <a href="https://www.wave-accounting.net/wave-connect-2020/">wave connect 2020</a> whole number, then you may have transposed a figure. For</p>
<p>example, let’s assume the following is the trial balance for</p>
<p>Printing Plus.</p>
</p>
<p>
<h2>Activity 2 Preparing a correct trial balance</h2>
</p>
<p>
<p>Preparing a trial balance is an integral part of the accounting cycle and closing your books. You should prepare trial balance reports at the end of each reporting period. That way, your books are accurate and updated (which could save you from audits and penalties). An accounting trial balance is for businesses that use accrual accounting.</p>
</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' src="data:image/jpeg;base64,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" width="354px" alt="how to prepare trial balance from ledger with example"/></p>
<p>
<p>Sign up today and start your risk-free 30-day trial to see for yourself all of the features that make BILL a must-have for any business. You&#8217;ll also need to close each balance to ensure that you focus on a specific time — usually, the duration of your accounting cycle, whether monthly or quarterly. Balance brought down (i.e. bal b/d) and balance carried down (bal c/d) are two but different transactions.</p>
</p>
<p>
<h2>See how BILL can help your business with a risk-free trial</h2>
</p>
<p>
<p>For example, Cash has a final balance of $24,800 on the debit</p>
<p>side. This balance is transferred to the Cash account in the debit</p>
<p>column on the unadjusted trial balance. Accounts Payable ($500), Unearned Revenue ($4,000), Common Stock</p>
<p>($20,000) and Service Revenue ($9,500) all have credit final</p>
<p>balances in their T-accounts. These credit balances would transfer</p>
<p>to the credit column on the unadjusted trial balance.</p>
</p>
<p>
<div itemScope itemProp="mainEntity" itemType="https://schema.org/Question">
<div itemProp="name">
<h3>How do you balance off ledger accounts?</h3>
</div>
<div itemScope itemProp="acceptedAnswer" itemType="https://schema.org/Answer">
<div itemProp="text">
<p>Balancing a general ledger involves subtracting the total debits from the total credits. All debit accounts are meant to be entered on the left side of a ledger while the credits are on the right side. For a general ledger to be balanced, credits and debits must be equal.</p>
</div></div>
</div>
<p>
<p>In your final activity for Week 4 you will prepare a balance sheet in the vertical format for Edgar Edwards Enterprises at the end of the day on 6 July 20X2. Returning to our example of Edgar Edwards in Activities 1 and 2, the completed trial balance contains all the elements of the accounting equation. In the next activity you will balance off the two accounts that we have not yet dealt with, the liability account ‘Pearl Ltd’ and the capital account. In order to do this you will need to follow the four-point procedure that was used to balance off the bank account. In this activity you will again not enter the answer in a box but will instead have an opportunity to work out the answer mentally before you click on the ‘Reveal answer’ button.</p>
</p>
<p>
<h2>Following is the Receipts and Payments Account of Bharti Club &#8230;</h2>
</p>
<p>
<p>Using the rules above we can now balance off all of Edgar Edwards’ nominal ledger accounts starting with the bank account. Net Balance of ledger accounts is transferred to trial balance in Balance Method. Sum of debits and credits is transferred to trial balance in Total method. The golden rule in accounting states to debit what you receive and credit what is going out. This step is mostly used to recheck whether the entries in  both journal and ledger have been done correctly. The income statement follows its own formula, which works as follows.</p>
</p>
<p>
<div itemScope itemProp="mainEntity" itemType="https://schema.org/Question">
<div itemProp="name">
<h3>How do you balance off a ledger account?</h3>
</div>
<div itemScope itemProp="acceptedAnswer" itemType="https://schema.org/Answer">
<div itemProp="text">
<p>Balancing a general ledger involves subtracting the total debits from the total credits. All debit accounts are meant to be entered on the left side of a ledger while the credits are on the right side. For a general ledger to be balanced, credits and debits must be equal.</p>
</div></div>
</div>
<p>
<p>You will also learn that balance sheets can be presented in different forms of the accounting equation. An important aspect of your study in Week 4 is to learn that the accounting equation can be expanded to reflect the fact that an increase in profit means an increase in capital for any business. Trial balance is an essential part of the accounting process and helps in preparing financial statements. It also provides a summary of the financial activities of a company, thus helping the management to make important decisions. Here, the debit and credit balances are posted separately and balanced, which also helps in rectifying errors. Preparing an</p>
<p>unadjusted trial balance is the fourth step in the accounting</p>
<p>cycle.</p>
</p>
<p>
<div itemScope itemProp="mainEntity" itemType="https://schema.org/Question">
<div itemProp="name">
<h3>What is the difference between ledger trial balance and balance sheet?</h3>
</div>
<div itemScope itemProp="acceptedAnswer" itemType="https://schema.org/Answer">
<div itemProp="text">
<p>A trial balance summarises the closing balance of the different general ledgers of the company, while a balance sheet summarises the total liabilities, assets, and shareholder&apos;s equity in the company.</p>
</div></div>
</div>
]]></content:encoded>
			<wfw:commentRss>https://tibi.co.id/index.php/2023/07/19/trial-balance-format-errors-objectives-and-how-to/feed/</wfw:commentRss>
		<slash:comments>0</slash:comments>
		</item>
		<item>
		<title>Is Depreciation a Noncash Expense? Explained With an Example</title>
		<link>https://tibi.co.id/index.php/2023/01/18/is-depreciation-a-noncash-expense-explained-with/</link>
		<comments>https://tibi.co.id/index.php/2023/01/18/is-depreciation-a-noncash-expense-explained-with/#comments</comments>
		<pubDate>Wed, 18 Jan 2023 08:53:05 +0000</pubDate>
		<dc:creator><![CDATA[Futsal TiBi]]></dc:creator>
				<category><![CDATA[Bookkeeping]]></category>

		<guid isPermaLink="false">http://tibi.co.id/?p=9387</guid>
		<description><![CDATA[… Essentially, when your company prepares its income tax return, depreciation will be listed as an expense. Some of them are straight-line depreciation, the units of production, the sum of the year’s digits, and the double declining balance. Manufacturing equipment, real estate, merchandise inventory computers, office furniture, and vehicles are... <a href="https://tibi.co.id/index.php/2023/01/18/is-depreciation-a-noncash-expense-explained-with/">Read more &#187;</a>]]></description>
				<content:encoded><![CDATA[<p>… Essentially, when your company prepares its income tax return, depreciation will be listed as an expense. Some of them are straight-line depreciation, the units of production, the sum of the year’s digits, and the double declining balance. Manufacturing equipment, real estate, <a href="https://bookkeeping-reviews.com/merchandise-inventory/">merchandise inventory</a> computers, office furniture, and vehicles are some assets that can be depreciated over their useful life. Salvage value is the carrying value of an asset after it is fully depreciated. Usually, companies depreciate their long-term assets for both accounting and tax purposes.</p>
<p>In the accrual method of accounting, businesses measure income by also including transactions that are not cash-based such as the wear and tear on equipment. However, there is a notable exception when the company employs units of production method to depreciate fixed assets. In this case, depreciation would be variable costs as it is closely linked with the number of production units.</p>
<h2>Non-Cash Item Definition in Banking and Accounting</h2>
<p>Amortization is very similar to depreciation, but instead of expensing fixed physical assets, it deals with devaluing intangible ones such as patents or copyrights, that last longer than a year. Depletion is an accounting method used to recognize the decrease in the value of certain resources over time, such as mineral rights or oil fields. Noncash expenses are expenses that do not result in the transfer of cash from the  business&#8217;s bank account to another party. Non-Cash Adjustment – Implementing a non-cash adjustment is another way business owners can offer a discount off of their listed, stated and advertised prices.</p>
<p>Hence, less amount of depreciation needs to be provided during such years. For example, the machine in the example above that was purchased for $500,000 is reported with a value of $300,000 in year three of ownership. Again, it is important for investors to pay close attention to ensure that management is not boosting book value behind the scenes through depreciation-calculating tactics. But with that said, this tactic is often used to depreciate assets beyond their real value. Many companies give their employees stock options as a reward or incentive for working there.</p>
<ul>
<li>Want to learn more about how to record transactions for double-entry bookkeeping?</li>
<li>As the product continues to depreciate, no further cash transactions are occurring, so the depreciation expenses are recorded as non-cash charges.</li>
<li>Unrealized gains and losses are potential decreases or increases in the value of an investment, that only exist on paper.</li>
<li>In addition, an accrued expense may be recorded for which the related cash expenditure is in the following period.</li>
<li>When you sell a depreciated asset, any profit relative to the item’s depreciated price is a capital gain.</li>
<li>Depreciation is a fixed cost as it incurs in the same amount per period throughout the useful life of the asset.</li>
</ul>
<p>Nevertheless, it has value and is recorded in the income statement. While preparing the cash flow statement, however, the item is excluded. Noncash expenses are added to the cash flow statement because they represent money that has been spent in the past but not reflected in the current accounting records. Noncash expenses are generally already accounted for at the time of the original purchase.</p>
<h2>Does depreciation affect profit?</h2>
<p>Non-cash charges can include expenses such as depreciation, amortization, and depletion. In all the cases mentioned, there is an accounting expense on the income statement, but no cash is involved in the transaction. To allocate the costs of these fixed assets over one accounting period, accountants use a method called depreciation. Noncash expenses are usually considered assets in financial statements. As they are essential for business operations, it&#8217;s important to be able to assign value and identify them from other types of expenses like cash or credit card purchases.</p>
<p>As long as the equipment is still of use, it will be expensed as a non-cash expense according to its value. When we think of expenses, we usually also think of the money needed to pay for them. We&#8217;re firm believers in the Golden Rule, which is why editorial opinions are ours alone and have not been previously reviewed, approved, or endorsed by included advertisers. Editorial content from The Ascent is separate from The Motley Fool editorial content and is created by a different analyst team. One of her competitors is going out of business, giving Maria the option to purchase the copyright on several publications.</p>
<h2>Automate Non-Cash Expenses with Accounting Software</h2>
<p>The equipment had a cost basis of $160 and had accumulated depreciation of $100. The cash would be reported in the investing section as proceeds from the sale of a long term asset. The difference between the book value of $60 and the cash received $150 is the gain of $90 which was reported on the income statement but is not a cash item. Depreciation and&nbsp;amortization are perhaps the two most common examples of expenses that reduce taxable income without impacting cash flow. Companies factor in the deteriorating value of their assets over time in a process known as depreciation for tangibles and amortization for intangibles. The $500 depreciation in the example above is a noncash expense as there is no cash outlay but the expense is recognized.</p>
<h2>Depreciation</h2>
<p>Non-cash transactions are always recorded in the income statement,  as they directly impact total net income, but do not impact cash flow. This method is also known as reducing balance method, written down value method or declining balance method. A fixed percentage of depreciation is charged in each accounting period to the net balance of the fixed asset under this method. This net balance is nothing but the value of asset that remains after deducting accumulated depreciation. However, both pertain to the &#8220;wearing out&#8221; of equipment, machinery, or another asset.</p>
<p>However, there are different factors considered by a company in order to calculate depreciation. Thus, companies use different depreciation methods in order to calculate depreciation. So, let’s consider a depreciation example before discussing the different types of depreciation methods.</p>
<p>If the stock price drops to $10 per share, the investor would have an unrealized loss of $250 ($5 per share × 50 shares). So, for example, if a piece of equipment has an expected life of 5 years, that equipment will be expensed for the entirety of those 5 years, even if payment was made in full from the beginning. The Ascent is a Motley Fool service that rates and reviews essential products for your everyday money matters. Mary Girsch-Bock is the expert on accounting software and payroll software for The Ascent.</p>
<p>Depreciation is a method used to reduce the value of a tangible or physical asset over its useful life. This amount represents how much of an asset’s value has been used. By depreciation, companies can move the costs of their assets from their balance sheet to the income statement. Depreciation allows companies to generate sales from the assets they own by paying for them over a certain period.</p>
<p>Because accountants deduct depreciation in computing net income, net income understates cash from operations. Under the indirect method, since net income is a starting point in measuring cash flows from operating activities, depreciation expense must be added back to net income. When a company purchase an asset, it records the transaction as a debit to increase an asset account on the balance sheet and a credit to reduce the cash on the balance sheet. This journal entry does not make any impact on the income statement. However, after purchasing the asset, companies depreciate their assets over their useful life to write off the value of that asset.</p>
]]></content:encoded>
			<wfw:commentRss>https://tibi.co.id/index.php/2023/01/18/is-depreciation-a-noncash-expense-explained-with/feed/</wfw:commentRss>
		<slash:comments>0</slash:comments>
		</item>
		<item>
		<title>What Is Period Expenses? Importance, Types, and Calculation</title>
		<link>https://tibi.co.id/index.php/2022/11/18/what-is-period-expenses-importance-types-and/</link>
		<comments>https://tibi.co.id/index.php/2022/11/18/what-is-period-expenses-importance-types-and/#comments</comments>
		<pubDate>Fri, 18 Nov 2022 12:27:14 +0000</pubDate>
		<dc:creator><![CDATA[Futsal TiBi]]></dc:creator>
				<category><![CDATA[Bookkeeping]]></category>

		<guid isPermaLink="false">http://tibi.co.id/?p=8026</guid>
		<description><![CDATA[A period cost is charged to expense on the income statement as soon as it is incurred. Most period costs are considered periodic fixed expenses, although in some instances, they can be semi-variable expenses. For example, you receive a utility bill each month that is not directly tied to production... <a href="https://tibi.co.id/index.php/2022/11/18/what-is-period-expenses-importance-types-and/">Read more &#187;</a>]]></description>
				<content:encoded><![CDATA[<p><img class='wp-post-image' style='display: block;margin-left:auto;margin-right:auto;' src="https://business-accounting.net/wp-content/uploads/2021/07/image-3xLvkPQJ01Aq9IlE.gif" width="451px" alt="Period costs"/></p>
<p>A period cost is charged to expense on the income statement as soon as it is incurred. Most period costs are considered periodic fixed expenses, although in some instances, they can be semi-variable expenses. For example, you receive a utility bill each month that is not directly tied to production levels, but the amount can vary from month to month, making it a semi-variable expense. Costs are classified as period costs if they are non-manufacturing costs incurred during the period. Some materials (such as glue and thread used in manufacturing furniture) may become part of the finished product, but tracing those materials to a particular product would require more effort than is sensible.</p>
<p>Speaking of financial statements, it’s important that you take the time to review your financial statements on a regular basis. As an owner, you rely on their accuracy to make key management decisions. This can be particularly important for small business owners, who have less room for error. If product and period costs are overstated or understated, or not recorded at all, your financial statements will be wrong as well.</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' src="https://business-accounting.net/wp-content/uploads/2021/07/image-yRvtCrUwGgP0elbu.png" width="456px" alt="Period costs"/></p>
<p>In managerial and cost accounting, period costs refer to costs that are not tied to or related to the production of inventory. Examples include selling, general and administrative (SG&amp;A) expenses, marketing expenses, CEO salary, and rent expense relating to a corporate office. The costs are not related to the production of inventory and are therefore expensed in the period incurred. In short, all costs that are not involved in the production of a product (product costs) are period costs. Period costs are the costs that cannot be directly linked to the production of end-products.</p>
<h2>Managerial Accounting</h2>
<p>Period costs are selling and administrative expenses, not related to creating a product, that are shown in the income statement in the period in which they are incurred. In general, overhead refers to all costs of making the product or providing the service except those classified as direct materials or direct labor. (Some service organizations have direct labor but not direct materials.) In manufacturing companies, manufacturing overhead includes all manufacturing costs except those accounted for as direct materials and direct labor.</p>
<ul>
<li>Many employees receive fringe benefits paid for by employers, such as payroll taxes, pension costs, and paid vacations.</li>
<li>Administrative costs may include expenditures for a company’s accounting department, human resources department, and the president’s office.</li>
<li>Period costs are those not related to the production of the product.</li>
<li>In accounting, all costs incurred by a company can be categorized as either product costs or period costs.</li>
<li>You should schedule regular meetings with staff and professionals to seek ways to better manage the company and reduce costs.</li>
</ul>
<p>Examples of product costs include the cost of raw materials, direct labor, and overhead. Before the products are sold, these costs are recorded in inventory accounts on the balance sheet. Product costs are sometimes referred to as “inventoriable costs.” When the products are sold, these costs are expensed as costs of goods sold on the income statement. The company has one very large manufacturing facility but has a few dealerships and offices around the country.</p>
<h2>How Do You Calculate Period Costs?</h2>
<p>Salary can be both a product cost and a period cost depending on the activities of the worker. Salary paid for the production floor manager is classified as a product cost  since the cost is incurred for actual production of the product. Salary paid to an executive is a period cost, since the executive does not work directly on product production. Overhead, or the costs to keep the lights on, so to speak, such as utility bills, insurance, and rent, are not directly related to production. However, these costs are still paid every period,  and so are booked as period costs.</p>
<ul>
<li>Instead, these expenses are attributed to selling and general administrative activities.</li>
<li>Under one school of thought, period costs are any costs that are not product costs.</li>
<li>Should this spent money be expensed on the income statement immediately?</li>
<li>Bringing an understanding of period and product costs to a value chain or break-even analysis helps you quickly identify what types of expenses are hampering your business’s profitability.</li>
</ul>
<p>It follows logically that period costs are expensed in the same timeframe &#8212; or period &#8212; they’re incurred. Given that many materials go into the production of goods and services, it is important that strict measures are put in place to monitor different materials as they are purchased at varying different amounts. For a company that uses direct costs, standard inventory valuation measurement must be used to avoid miscalculation of items which will affect the direct costs of production.</p>
<p>Non-manufacturing costs are generally broken down into selling costs and general and administrative costs. Recording product and period costs may also save you some money come tax time, since many of these expenses are fully deductible. But you won’t be able to deduct them if you don’t know what they are. Period costs are the costs that your business incurs that are not directly related to production levels. These expenses have no relation to the inventory or production process but are incurred on a regular basis, regardless of the level of production.</p>
<h2>Create a Free Account and Ask Any Financial Question</h2>
<p>Period costs can be found in the expense section of the income statement. Direct materials are the raw materials that are integrated into the product. If you&#8217;re using the&nbsp;wrong credit or debit card, it could be costing you serious money.</p>
<div style='border: black solid 3px;padding: 14px;'>
<h3>ZW Data Action Technologies Reports Second Quarter and First Half 2023 Unaudited Financial Results &#8211; Yahoo Finance</h3>
<p>ZW Data Action Technologies Reports Second Quarter and First Half 2023 Unaudited Financial Results.</p>
<p>Posted: Mon, 21 Aug 2023 20:30:00 GMT [<a href='https://news.google.com/rss/articles/CBMiUWh0dHBzOi8vZmluYW5jZS55YWhvby5jb20vbmV3cy96dy1kYXRhLWFjdGlvbi10ZWNobm9sb2dpZXMtcmVwb3J0cy0yMDMwMDAxNjguaHRtbNIBWWh0dHBzOi8vZmluYW5jZS55YWhvby5jb20vYW1waHRtbC9uZXdzL3p3LWRhdGEtYWN0aW9uLXRlY2hub2xvZ2llcy1yZXBvcnRzLTIwMzAwMDE2OC5odG1s?oc=5' rel="nofollow">source</a>]</p>
</div>
<p>Rent expense for the manufacturing facility is not a period cost since it is related to product manufacturing. However, rent expense for the office is since production does not take place in the office. The manufacturing facility manager&#8217;s salary is not a period expense since it is considered a manufacturing overhead cost. On the other hand, the administrative assistant&#8217;s salary is a period cost since she works in the office and not on the production floor.</p>
<p>The company rents offices for their executives and marketing team. The company manufactured and sold 1,000 cars during the fourth quarter. Each car costs $10,000 in direct materials, $10,000 in direct labor, and $20,000 in manufacturing overhead. The company has three executives who each get paid $250,000 every quarter.</p>
<h2>Period vs. Product Cost</h2>
<p>What is important to note about these product costs is that they attach to inventory and are thus said to be inventoriable costs. In general, period expenses include items such as rent, utilities, insurance, and property taxes. They can also include legal fees and loan interest if these amounts are paid in advance. When you differentiate period costs from others, you’re breaking down your expenses to provide insights about where your money is going.</p>
<p>Instead, you depreciate them over their useful life, expensing a portion of your purchase each year. Professional service fees, such as your lawyer and CPA fees, are administrative expenses. Your business’s recurring expenses, aside from inventories and production expenses, are periodic. We&#8217;re firm believers in the Golden Rule, which is why editorial opinions are ours alone and have not been previously reviewed, approved, or endorsed by included advertisers. Editorial content from The Ascent is separate from The Motley Fool editorial content and is created by a different analyst team.</p>
<div style='text-align:center'><iframe width='560' height='319' src='https://www.youtube.com/embed/hvytPo2EI8w' frameborder='0' alt='Period costs' allowfullscreen></iframe></div>
<p>Finally, both executives&#8217; salaries are period costs since they also do not work on the production floor. There are many costs businesses incur that are not related directly to product manufacturing. The most common of these costs are sales and marketing costs and administrative costs.</p>
<p>These expenses are not directly related to the production of inventory and thus does not form part of the cost of goods sold and are charged in the income statement of the company. These costs does not constitute to production of inventory and hence these costs can never be capitalized and always form part of the income statement of the company. Examples <a href="https://business-accounting.net/period-costs-period-costs-financial-modelling/">Period costs</a> of these costs are Selling cost, overhead costs, advertisement costs etc. Typically, managerial accountant want to classify expenses in categories that can improve operations. Instead, these expenses are attributed to&nbsp;selling&nbsp;and&nbsp;general administrative&nbsp;activities. Product costs include the costs to manufacture products or to purchase products.</p>
<p>Additionally, the company employs one lawyer who gets paid $75,000 every quarter, and one accountant who gets paid $75,000 every quarter. Also, they spent $1,000,000 on market research and $1,000,000 to boost brand awareness during the fourth quarter. This company has $3,400,000 in period costs for the fourth quarter from their selling, marketing, and administrative expenses. Their selling expense is from the commission they pay their salespeople.</p>
<h2>What is the approximate value of your cash savings and other investments?</h2>
<p>Essentially, a period cost is any cost that is not a product cost. Examples of period costs include sales costs and administrative costs. Period costs are always expensed on the income statement during the period in which they are incurred.</p>
<div style='border: grey solid 3px;padding: 15px;'>
<h3>Coles posts $1.1bn profit amid grocery price surge and cost of living crisis &#8211; The Guardian</h3>
<p>Coles posts $1.1bn profit amid grocery price surge and cost of living crisis.</p>
<p>Posted: Tue, 22 Aug 2023 04:03:00 GMT [<a href='https://news.google.com/rss/articles/CBMiaGh0dHBzOi8vd3d3LnRoZWd1YXJkaWFuLmNvbS9idXNpbmVzcy8yMDIzL2F1Zy8yMi9jb2xlcy1zdXBlcm1hcmtldC1hbm51YWwtcHJvZml0LXJpc2UtZ3JvY2VyeS1wcmljZS1yaXNl0gFoaHR0cHM6Ly9hbXAudGhlZ3VhcmRpYW4uY29tL2J1c2luZXNzLzIwMjMvYXVnLzIyL2NvbGVzLXN1cGVybWFya2V0LWFubnVhbC1wcm9maXQtcmlzZS1ncm9jZXJ5LXByaWNlLXJpc2U?oc=5' rel="nofollow">source</a>]</p>
</div>
<p>Product costs for a manufacturer will be the direct materials, direct labor, and manufacturing overhead used to manufacture a product. In order to calculate period costs, one must first identify the specific costs that are incurred during a particular period. This may include costs such as labour costs, materials costs, and overhead costs. Once the specific costs are identified, they must be allocated to the appropriate period. This can be done using either a direct or an indirect allocation method. Direct allocation methods allocate costs based on the amount of time or resources that are used during the period.</p>
<p>These fringe benefit costs can significantly increase the direct labor hourly wage rate. Other companies include fringe benefit costs in overhead if they can be traced to the product only with great difficulty and effort. A soft drink manufacturer might spend very little on producing the product, but a lot on selling. Conversely, a steel mill may have high inventory costs, but low selling expenses.</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' src="data:image/jpeg;base64,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" width="456px" alt="Period costs"/></p>
<p>From there, you can make decisions that will make your business more profitable. The company’s period costs are $169,800 ($147,300 operating expenses + $500 interest expense + $22,000 tax expense). The first expenses listed on a multi-step income statement are cost of goods sold, which is a product cost.</p>
<div style='text-align:center'><iframe width='565' height='310' src='https://www.youtube.com/embed/2yZfxNJAp1c' frameborder='0' alt='Period costs' allowfullscreen></iframe></div>
]]></content:encoded>
			<wfw:commentRss>https://tibi.co.id/index.php/2022/11/18/what-is-period-expenses-importance-types-and/feed/</wfw:commentRss>
		<slash:comments>0</slash:comments>
		</item>
		<item>
		<title>The Ultimate Guide to Profitable Bookkeeping Niches</title>
		<link>https://tibi.co.id/index.php/2022/02/02/the-ultimate-guide-to-profitable-bookkeeping/</link>
		<comments>https://tibi.co.id/index.php/2022/02/02/the-ultimate-guide-to-profitable-bookkeeping/#comments</comments>
		<pubDate>Wed, 02 Feb 2022 14:17:33 +0000</pubDate>
		<dc:creator><![CDATA[Futsal TiBi]]></dc:creator>
				<category><![CDATA[Bookkeeping]]></category>

		<guid isPermaLink="false">http://tibi.co.id/?p=9535</guid>
		<description><![CDATA[With over 100 locations across the United States, Supporting Strategies has proven to be one of the best bookkeeping franchise opportunities out there. Part of their success comes from their in-depth training and development, which includes a six-month onboarding program and continuous e-earning through their Supporting Strategies University. These systems... <a href="https://tibi.co.id/index.php/2022/02/02/the-ultimate-guide-to-profitable-bookkeeping/">Read more &#187;</a>]]></description>
				<content:encoded><![CDATA[<p><img class='wp-post-image' style='display: block;margin-left:auto;margin-right:auto;' src="https://www.bookstime.com/wp-content/uploads/2020/07/square-payroll-review.jpg" width="253px" alt="franchise bookkeeper"/></p>
<p>With over 100 locations across the United States, Supporting Strategies has proven to be one of the best bookkeeping franchise opportunities out there. Part  of their success comes from their in-depth training and development, which includes a six-month onboarding program and continuous e-earning through their Supporting Strategies University. These systems can also work within the Franchise Code, but with a radically different culture.</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' src="https://www.bookstime.com/wp-content/uploads/2019/09/Hubdoc.png" width="255px" alt="franchise bookkeeper"/></p>
<p>Accounting is the process of taking the financial information from the bookkeeper and producing a financial plan or model from the information given. When you are in charge of a bookkeeping business there are different elements to keep track of. These duties include recording financial transactions and posting debits and credits. Because of this, tax preparers offer online services that fill out and file tax forms electronically, allowing tax payers to compute their own taxes at home. An estimated  60% of tax filers in the U.S. use a professional tax preparer.</p>
<h2>A Great Alternative to a Bookkeeping Franchise</h2>
<p>Jim’s Bookkeeping is one of the many divisions of Jim’s Group and Jim’s brands are recognised by over 90% of Australian adults. AGI Bookkeeping is a very well-respected, highly-trusted bookkeeping and accounts solution-provider servicing the Melbourne CBD and surrounding suburbs. The company places a great priority on building long-lasting relationships whilst providing excellent and affordable accounts and bookkeeping solutions tailored especially for business.</p>
<ul>
<li>You may want to work with a bigger company for more structure, for example.</li>
<li>When you partner with a bookkeeping company that specializes in franchises, you gain access to skilled professionals trained specifically in franchise financial management.</li>
<li>If you have an interest in health care, you can utilize that to start a medical bookkeeping business.</li>
<li>Some businesses need experts with cash flow management skills.</li>
<li>Get in on the ground level as they look to expand from Nevada to other states across the country.</li>
<li>You won’t have to invest in office space, so you can lower your costs and increase your profits.</li>
<li>That can be a great sign that legal bookkeeping is the right niche for you.</li>
</ul>
<p>Mainly it’s the accountant that has supervision over the bookkeeper. It might be slightly easier to begin a bookkeeping franchise than an accounting franchise because you don’t have to deal with obtaining a CPA. If you’re a bookkeeper about to start your own practice, congratulations!</p>
<h2>Is a freelance bookkeeper cheaper than bookkeeping services?</h2>
<p>Some franchise systems state the client lists are yours to sell – these are better than those systems who retain ownership to the franchisor. BUT – and this is a big but – how does this comply with the requirements of the Tax Practitioner Board? But the accounting world in Australia is heavily regulated – an unregistered person or business cannot charge a fee for a BAS or tax service. Hence the need for BAS and Tax Agents in the franchisor to supervise, review, lodge and charge the clients.</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' src="https://www.bookstime.com/wp-content/uploads/2021/04/a12816e2-12cc-41d1-9758-32d3e5acc1a1-300x200.jpg" width="251px" alt="franchise bookkeeper"/></p>
<p>The company has developed a daring and comprehensive package. This model includes state-of-the-art cloud accounting and payroll software as well as high-end tax training software. Headquartered in Greenwood Village, Colorado, Payroll Vault Franchising is a full-service entrepreneur for small businesses. Payroll Vault gives you the ability to start your own small business backed by its team of experts with years of experience supporting payroll and small business success. Since its launch in 2012, the Payroll Vault franchise has grown rapidly as customers realized the immense value of the service as a business. As a result, the Payroll Vault franchise is today recognized as the national leader in the industry.</p>
<h2>National Tax Centers of America</h2>
<p>Then, you can do your best work in an environment that suits you. You won’t have to invest in office space, so you can lower <a href="https://www.bookstime.com/articles/bookkeeping-for-franchises-the-complete-guide">bookkeeping for franchisees</a> your costs and increase your profits. Local bookkeeping can be a great niche in a small town, but you can do it in a city.</p>
<ul>
<li>For those who want to be their own boss and serve clients who need honest, smart people to keep their books straight, let&#8217;s talk business.</li>
<li>Franchisors want you to have a high turnover so they can charge lots of fees on your revenue base.</li>
<li>Understanding and managing the finances of such a complex network demands a specialized approach to bookkeeping.</li>
<li>Hence the need for BAS and Tax Agents in the franchisor to supervise, review, lodge and charge the clients.</li>
<li>We understand that every franchise business is unique, so we tailor our financial services to your business.</li>
<li>That can be great if you want to work from home and control your schedule.</li>
<li>Not only do they swiftly process and organize your financial data across all locations, but they also deliver clear, concise reports that can guide strategic decision-making.</li>
</ul>
<p>Our franchise model is designed to keep initial costs down, allowing you to focus on growing your business and achieving success. We provide comprehensive training and support to help you every step of the way, and our low start-up costs make it possible for virtually anyone to start their own bookkeeping business. Join us today and take advantage of this incredible opportunity with a low investment.</p>
]]></content:encoded>
			<wfw:commentRss>https://tibi.co.id/index.php/2022/02/02/the-ultimate-guide-to-profitable-bookkeeping/feed/</wfw:commentRss>
		<slash:comments>0</slash:comments>
		</item>
		<item>
		<title>Direct Method Cash Flow Statement: How &amp; When to Use It</title>
		<link>https://tibi.co.id/index.php/2021/09/28/direct-method-cash-flow-statement-how-when-to-use/</link>
		<comments>https://tibi.co.id/index.php/2021/09/28/direct-method-cash-flow-statement-how-when-to-use/#comments</comments>
		<pubDate>Tue, 28 Sep 2021 13:38:29 +0000</pubDate>
		<dc:creator><![CDATA[Futsal TiBi]]></dc:creator>
				<category><![CDATA[Bookkeeping]]></category>

		<guid isPermaLink="false">http://tibi.co.id/?p=9519</guid>
		<description><![CDATA[Thus, if a company issues a bond to the public, the company receives cash financing. However, when interest is paid to bondholders, the company is reducing its cash. And remember, although interest is a cash-out expense, it is reported as an operating activity—not a financing activity. As you can see,... <a href="https://tibi.co.id/index.php/2021/09/28/direct-method-cash-flow-statement-how-when-to-use/">Read more &#187;</a>]]></description>
				<content:encoded><![CDATA[<p>Thus, if a company issues a bond to the public, the company receives cash financing. However, when interest is paid to bondholders, the company is reducing its cash. And remember, although interest is a cash-out expense, it is reported as an operating activity—not a financing activity. As you can see, all of the operating activities are clearly listed by their sources. This categorization does make it useful to read, but the costs of producing it for outweigh the benefits to the external users.</p>
<ul>
<li>A cash flow statement is a financial report that details how cash entered and left a business during a reporting period.</li>
<li>These figures can also be calculated by using the beginning and ending balances of a variety of asset and liability accounts and examining the net decrease or increase in the accounts.</li>
<li>Whether you’re a manager, entrepreneur, or individual contributor, understanding how to create and leverage financial statements is essential for making sound business decisions.</li>
<li>Our platform features short, highly produced videos of HBS faculty and guest business experts, interactive graphs and exercises, cold calls to keep you engaged, and opportunities to contribute to a vibrant online community.</li>
<li>This cash flow statement shows Company A started the year with approximately $10.75 billion in cash and equivalents.</li>
</ul>
<p>See balances in different currencies, pay suppliers quickly, and take greater control over cash flow &#8211; all in one place. The Total of these give the net cash provided (used) in operating activities. Thus, the direct cash flow method is not typically something that large corporations utilize. Your business can be profitable without being cash flow-positive, and you can have positive cash flow without actually making a profit.</p>
<p>The direct method clears up these differences and provides a complete picture of your operating cash flow. The direct method of cash flow statement format presents a clear picture of a company’s cash flow. For example, there is a specific formula for direct method cash flow prepration. Each cash inflow and outflow must be individually documented and accounted for, which isn’t always an efficient use of your finance team’s time. It also requires the preparer to consider any expenses that are recorded under an accrual basis but haven’t actually been paid out yet. While it’s not as common, there are some advantages to using the direct method to calculate cash flows.</p>
<h2>Download a free statement of cash flows template</h2>
<p>For example, if you calculate cash flow for 2019, make sure you use 2018&nbsp;and 2019&nbsp;balance sheets. This will typically be made up of the actual cash you received from customers for the sale of goods or services–not accrued revenues. This includes any amount that customers pay off on accounts receivable as well. We will further explore these advantages and disadvantages in more detail below. For now, let’s see how building a direct method cash flow statement works in practice.</p>
<ul>
<li>The financing and investing sections of the cash flow statement will be identical under both methods.</li>
<li>The direct method is one of the two methods used while preparing a cash flow statement.</li>
<li>This positive change in inventory is subtracted from net income because it is a cash outflow.</li>
<li>The cash flow statement direct method shows all the cash transactions a business completes.</li>
</ul>
<p>All applicants must be at least 18 years of age, proficient in English, and committed to learning and engaging with fellow participants throughout the program. The applications vary slightly from program to program, but all ask for some personal background information. If you are new to HBS Online, you will be required to set up an account before starting an application for the program of your choice. Payment on loan of $12,000 equals the cash repayments made to the bank during the year.</p>
<h2>Is the Indirect Method of the Cash Flow Statement Better Than the Direct Method?</h2>
<p>The direct method looks at individual cash receipts and payments, rather than relying on the more general net income figure. The cash flow statement shows all cash flowing in and out of your business. It’s divided into three categories, including operating, financing, and investing activities. A vital component of your company’s financial documents, it can be prepared using your choice of the direct or indirect method.</p>
<p>Please refer to the Payment &amp; Financial Aid page for further information. When using GAAP, this section also includes dividends paid, which may be included in the operating section when using IFRS standards. Interest paid is included in the operating section under GAAP, but sometimes in the financing section under IFRS as well. To identify the financing activities, the long‐term liability accounts and the stockholders&#8217; equity accounts must be analyzed. To identify the investing activities, the long‐term asset accounts must be analyzed.</p>
<h2>Statement of cash flows</h2>
<p>Therefore, almost all the entities like to adopt indirect method of cash flow statement which will be explained in our next topic. The differences between the direct and indirect methods only concern the operations section of the cash flow statement. The financing and investing sections of the cash flow statement will be identical under both methods. This figure can then be included with the other sections–net cash flow from investing activities and net cash flow from financing activities–to calculate your total net cash flow for the period.</p>
<h2>Advantages of the Direct Method Cash Flow</h2>
<p>From the above discussion it is expected that you would have understood the main differences between two methods of cash flow statement. Now this is the time to further explain that what direct method of cash flow statement actually is. This means a cash inflow from a customer sale is recorded when the actual payment is received, not necessarily when the sale is initially made or “earned” under accrual accounting standards. You will find sample IFRS statements of cash flows in our Model IFRS financial statements.</p>
<p>Explore our online finance and accounting courses and download our free course flowchart to determine which best aligns with your goals. This cash flow statement shows Company A started the year with approximately $10.75 billion in cash and equivalents. Wise also offers easy financial management services, allowing you to pay invoices, employees and manage subscriptions in one click.</p>
<p>The cash flow statement direct method basically advocates for the use of the cash accounting concept as opposed to the accrual accounting concept. At the bottom of the cash flow statement, the three sections are summed to total a $3.5 billion increase in cash and cash equivalents over the course of the reporting period. Therefore, the final balance of cash and  cash equivalents at the end of the  year equals $14.3 billion. One you have your starting balance, you need to calculate cash flow from operating activities. This step is crucial because it reveals how much cash a company generated from its operations. In this case, there is no balance in the accrued interest account at the end of the period so the cash paid for interest is the same as the interest expense.</p>
<p>The statement of cash flows (also referred to as the cash flow statement) is one of the three key financial statements. The cash flow statement reports the cash generated and spent during a specific period of time (e.g., a month, quarter, or <a href="https://quick-bookkeeping.net/how-to-post-a-transaction-in-sundry-sales/">how to post a transaction in sundry sales</a> year). The statement of cash flows acts as a bridge between the income statement and balance sheet by showing how cash moved in and out of the business. Using the indirect method, actual cash inflows and outflows do not have to be known.</p>
<p>The cash flow statement presented using the direct method is easy to read because it lists all of the major operating cash receipts and payments during the period by source. In other words, it lists where the cash inflows came from, usually customers, and where the cash outflows went, typically employees, vendors, etc. As we have discussed, the operating section of the statement of cash flows can be shown using either the direct method or the indirect method. With either method, the investing and financing sections are identical; the only difference is in the operating section. The direct method shows the major classes of gross cash receipts and gross cash payments. The direct method is one of the two methods used while preparing a cash flow statement.</p>
<p>This increase is then added to net income (a decrease would be subtracted). To help visualize each section of the cash flow statement, here’s an example of a fictional company generated using the indirect method. The discussion on the direct method of preparing the statement of cash flows refers to the line items in the following statement and the information previously given. It is useful to see the impact and relationship that accounts on the balance sheet have to the net income on the income statement, and it can provide a better understanding of the financial statements as a whole. Cash from financing activities includes the sources of cash from investors and banks, as well as the way cash is paid to shareholders. This includes any&nbsp;dividends, payments for stock repurchases, and repayment of debt principal (loans) that are made by the company.</p>
<p>The indirect method is more commonly used in practice, especially among larger firms. The above list tells about the receipt are coming and payment are going which is a great source of information for financial statement users. In this method the investors, creditors and company management can have a close look on cash inflows and cash outflows. The FASB recommends this method because it provides information which may be useful in estimating future cash flows.</p>
]]></content:encoded>
			<wfw:commentRss>https://tibi.co.id/index.php/2021/09/28/direct-method-cash-flow-statement-how-when-to-use/feed/</wfw:commentRss>
		<slash:comments>0</slash:comments>
		</item>
		<item>
		<title>Synergy Definition Illustrated Guide to Business Terms</title>
		<link>https://tibi.co.id/index.php/2021/03/10/synergy-definition-illustrated-guide-to-business/</link>
		<comments>https://tibi.co.id/index.php/2021/03/10/synergy-definition-illustrated-guide-to-business/#comments</comments>
		<pubDate>Wed, 10 Mar 2021 17:10:45 +0000</pubDate>
		<dc:creator><![CDATA[Futsal TiBi]]></dc:creator>
				<category><![CDATA[Bookkeeping]]></category>

		<guid isPermaLink="false">http://tibi.co.id/?p=10499</guid>
		<description><![CDATA[Kelly is an SMB Editor specializing in starting and marketing new ventures. Before joining the team, she was a Content Producer at Fit Small Business where she served as an editor and strategist covering small business marketing content. She is a former Google Tech Entrepreneur and she holds an MSc... <a href="https://tibi.co.id/index.php/2021/03/10/synergy-definition-illustrated-guide-to-business/">Read more &#187;</a>]]></description>
				<content:encoded><![CDATA[<p>Kelly is an SMB Editor specializing in starting and marketing new ventures. Before joining the team, she was a Content Producer at Fit Small Business where she served as an editor and strategist covering small business marketing content.  She is a former Google Tech Entrepreneur and she holds an MSc in International Marketing from Edinburgh Napier University.</p>
<p>Moreover, M&amp;A synergy benchmarks for the deal should be created and revisited. Finally, when trying to capture different types of synergies, company leaders must find a way to track the progress of the different synergies&nbsp; involved in their deal. In order to retain key personnel and create a comfortable environment for employees of both companies, leadership must focus on culture and change management. And if two companies that generate great synergies are just able to ‘fit together perfectly’, the companies that don’t fit together &#8211; and seem like they never can &#8211; are the ones that destroy value. We’ve opted for the Quaker Oats and Snapple deal, because on the surface, it may have seemed to make sense in several ways (analysts were in unison on it being a good deal, pre-close). The integration phase of anM&amp;A transaction is essentially about getting to the synergies of the deal as quickly as possible.</p>
<p>Instead, it refers to the benefits that companies can achieve from that combination. On top of that, synergy occurs when those benefits are higher than companies can obtain independently. Some companies can also achieve management synergy by combining their administrative tasks. Similarly, they can share their expertise and capacities in various areas.</p>
<p>Revenue synergies most commonly occur between companies that sell in the same industry. Companies that operate established distribution networks in specific geographical locations may enter into an M&amp;A transaction with companies with distribution networks in other geographical markets. For example, assume that Company A has established <a href="https://kelleysbookkeeping.com/the-monetary-unit-principle/">the monetary unit principle</a> strong distribution networks in North America, while Company B has established distribution networks in Europe. This website is using a security service to protect itself from online attacks. There are several actions that could trigger this block including submitting a certain word or phrase, a SQL command or malformed data.</p>
<p>If you have employees in Colorado or are filling a remote position that may have Colorado applicants, you may be required to include salary information. It is also helpful to include information about job benefits and some background information on your company. Finally, don’t forget to include the equal employment opportunity information as required by law. Financial synergies are the improvements in financial activities and conditions for a company that come about as a result of a transaction. This typically includes a strengthened balance sheet, a lower cost of capital, tax benefits, and easier access for the combined firm to capital.</p>
<h2>How Does Synergy Help Management?</h2>
<p>Merger and acquisition synergies should be well-thought-out during every stage of the deal. Corporate synergy signifies that the whole of an organization is worth more than the sum of each of its individual parts. Take your learning and productivity to the next level with our Premium Templates. Well, synergy’s very important because once you have synergy, it builds an environment of trust.</p>
<p>The above example is a good representation of both the key responsibilities and qualifications for a business analyst. The employer is a security guard provider that is expanding operations. As a business operations analyst, the job requires analyzing the performance of various teams along with the development and implementation of plans and process improvements. You may also want to include salary information in your business analyst job description.</p>
<ul>
<li>Today we’re talking about what is synergy, and how can it help my management?</li>
<li>It refers to the benefit that results from the merger of two companies.</li>
<li>Business analysts will assess the overall effectiveness of a business and its departments to devise solutions to problems.</li>
<li>Companies seek to promote synergistic behaviour in various departments.</li>
</ul>
<p>On top of that, they can use marketing tools and research and development to benefit all participants. Apart from combining resources, companies can also create synergies internally. Companies seek to promote synergistic behaviour in various departments.</p>
<h2>Sequential Synergies</h2>
<p>Instead, if these companies were independent, they may not have generated the same earnings. Similarly, companies can create a revenues strategy by combining their distribution channels. Overall, synergy is a state of cooperative interaction between several participants. In business, synergy refers to the teamwork generated from different companies merging their efforts. There are several areas in which companies can accomplish those synergies.</p>
<h2>What Are the Benefits of Synergy?</h2>
<p>The term &#8220;synergy&#8221; is frequently used in literature related to business management, biology, and psychology. In recent years, its usage has increased due to the growing emphasis on collaboration and interdisciplinary approaches in various fields. The term &#8220;synergy&#8221; primarily refers to a situation where the collective outcome of a system is greater than the sum of its individual parts. It is commonly used in various contexts, including business, science, and social interactions. To fully understand the scope and utility of this word, read on for a detailed breakdown.</p>
<h2>Foster trust and collaboration</h2>
<p>For example, an IT company may acquire a smaller IT company that lacks infrastructure but has a strong marketing and PR department. Access and download collection of free Templates to help power your productivity and performance. For this reason, many employees who worked at Kraft and Heinz were worried about layoffs. And by having a deliberate focus, it creates a powerful momentum of attraction of people, of knowledge, information and resources coming together, which allows us to evolve in it’s direction. For examples of how team leads set group  norms, read our article on tips to create group norms for high-performance teams, with examples from 7 Asana managers.</p>
<p>These synergies include information campaigns, marketing tools, research and development, as well as marketing personnel. The potential synergy is considered when two companies are planning to merge or a large company is planning to acquire its smaller competitor and thereby increase the efficiency of its operations. The expected synergy is measured in terms of the potential to increase revenues, add technology, or to reduce costs. Synergies can be negative (dis-synergies) if a merger or acquisition is poorly executed. In some cases, forecasted cost savings actually turn into higher costs if the two businesses fail to integrate properly. Synergy is a term that relates to combining resources and capabilities.</p>
<p>With effective team synergy, you can empower a diverse team to work together effortlessly—and get their highest-impact work done. With effective workplace communication, team members can express themselves freely and accurately, and more effortlessly achieve synergy. Team synergy takes the idea that the whole is greater than the sum of its parts and applies it to teamwork. This positive synergy enables team members to be their full selves at work—with their unique life experiences, perspectives, talents, and communication styles. In fact, each individual’s unique perspective is exactly what enables a team to get their best work done.</p>
]]></content:encoded>
			<wfw:commentRss>https://tibi.co.id/index.php/2021/03/10/synergy-definition-illustrated-guide-to-business/feed/</wfw:commentRss>
		<slash:comments>0</slash:comments>
		</item>
	</channel>
</rss>
